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Recent questions tagged geometry
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121
CAT 2003 | Question: 2-76
The length of the circumference of a circle equals the perimeter of a triangle of equal sides, and also the perimeter of a square. The areas covered by the circle, triangle, and square are $c, t,$ and $s,$ respectively. Then, $s > t > c$ $c > t > s$ $c > s > t$ $s > c > t$
The length of the circumference of a circle equals the perimeter of a triangle of equal sides, and also the perimeter of a square. The areas covered by the circle, triang...
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13.8k
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331
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May 5, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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122
CAT 2003 | Question: 2-71
Let $\text{ABCDEF}$ be a regular hexagon. What is the ratio of the area of the triangle $\text{ACE}$ to that of the hexagon $\text{ABCDEF}?$ $\frac{1}{3}$ $\frac{1}{2}$ $\frac{2}{3}$ $\frac{5}{6}$
Let $\text{ABCDEF}$ be a regular hexagon. What is the ratio of the area of the triangle $\text{ACE}$ to that of the hexagon $\text{ABCDEF}?$$\frac{1}{3}$$\frac{1}{2}$$\fr...
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13.8k
points
327
views
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asked
May 5, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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123
CAT 2003 | Question: 2-68
Answer the question on the basis on the basis of the information given below. Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ respectively. The parks touch each other at the edge as shown in the figure (not drawn to scale). ... $A_3, \: C_3$ $A_3, \: C_2$ Somewhere between $A_2$ and $A_3$, Somewhere between $C_3$ and $C_1$
Answer the question on the basis on the basis of the information given below.Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ res...
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13.8k
points
708
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asked
May 5, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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124
CAT 2003 | Question: 2-67
Answer the question on the basis on the basis of the information given below. Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ respectively. The parks touch each other at the edge as shown in the figure (not drawn to scale). ... finishes her sprint? $B_1, \: C_1$ $B_3, \: C_3$ $B_1, \: C_3$ $B_1$, Somewhere between $C_3$ and $C_11$
Answer the question on the basis on the basis of the information given below.Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ res...
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13.8k
points
846
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asked
May 5, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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125
CAT 2003 | Question: 2-66
Answer the question on the basis on the basis of the information given below. Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ respectively. The parks touch each other at the edge as shown in the figure (not drawn to scale). There are three paths formed ... $b= \frac{a+c}{2}=2(1+\sqrt{3})r$ $c=2b-a=(2+\sqrt{3}r$
Answer the question on the basis on the basis of the information given below.Consider three circular parks of equal size with centres at $A_1,\:\: A_2,\:\:$ and $A_3$ res...
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13.8k
points
4.6k
views
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asked
May 4, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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126
CAT 2003 | Question: 2-55
A square tin sheet of side $12$ inches is converted into a box with open top in the following steps - The sheet is placed horizontally. Then, equal sized squares, each of side x inches, are cut from the four corners of the sheet. Finally, the four resulting sides are bent ... . If $x$ is an integer, then what value of $x$ maximizes the volume of the box? $3$ $4$ $1$ $2$
A square tin sheet of side $12$ inches is converted into a box with open top in the following steps – The sheet is placed horizontally. Then, equal sized squares, each ...
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13.8k
points
336
views
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asked
May 4, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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1
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127
CAT 2003 | Question: 2-51
A piece of paper is in the shape of a right angled triangle and is cut along a line that is parallel to the hypotenuse, leaving a smaller triangle. There was a $35\%$ reduction in the length of the hypotenuse of the triangle. If the area of the original triangle ... the cut, what is the area (in square inches) of the smaller triangle? $16.665$ $16.565$ $15.465$ $14.365$
A piece of paper is in the shape of a right angled triangle and is cut along a line that is parallel to the hypotenuse, leaving a smaller triangle. There was a $35\%$ red...
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13.8k
points
736
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asked
May 4, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
geometry
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128
CAT 2006 | Question: 64
Below question is on the basis of information given below: A punching machine is used to punch a circular hole of diameter $2$ units from a square sheet of aluminium of width $2$ units, as shown below. The hole is punched such that circular hole touches one corner P of the square sheet and the diameter of ... $(\pi - 1) /2$ $(\pi - 1) /4$ $(\pi - 2) /2$ $(\pi - 2) /4$
Below question is on the basis of information given below:A punching machine is used to punch a circular hole of diameter $2$ units from a square sheet of aluminium of wi...
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13.8k
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741
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May 3, 2016
Quantitative Aptitude
cat2006
quantitative-aptitude
geometry
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129
CAT 2004 | Question: 58
Answer the question on the basis of the information given below: In the adjoining figure, I and II are circles with centres P and Q respectively. The two circles touch each other and have a common tangent that touches them at points R and S respectively. This common tangent meets the line P ... of SO is $8 \sqrt{3}$ cm $10 \sqrt{3}$ cm $12 \sqrt{3}$ cm $14 \sqrt{3}$ cm
Answer the question on the basis of the information given below:In the adjoining figure, I and II are circles with centres P and Q respectively. The two circles touch eac...
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13.8k
points
1.4k
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May 3, 2016
Quantitative Aptitude
cat2004
quantitative-aptitude
geometry
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130
CAT 2004 | Question: 57
Answer the question on the basis of the information given below: In the adjoining figure, I and II are circles with centres P and Q respectively. The two circles touch each other and have a common tangent that touches them at points R and S respectively. This common tangent meets ... that the length of PO is $28$ cm. What is the radius of the circle II? 2 cm 3 cm 4 cm 5 cm
Answer the question on the basis of the information given below:In the adjoining figure, I and II are circles with centres P and Q respectively. The two circles touch eac...
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13.8k
points
653
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May 3, 2016
Quantitative Aptitude
cat2004
quantitative-aptitude
geometry
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131
CAT 2003 | Question: 1-125
Choose $1$ if the question can be answered by one of the statements alone but not by the other. Choose $2$ if the question can be answered by using either statement alone. Choose $3$ if the question can be answered by using both the statements together, but cannot be answered by ... $=1$ cm and perimeter of DEF $=3$ cm Perimeter of ABC $=6$ cm, AB $=2$ cm, and AC $=2$ cm
Choose $1$ if the question can be answered by one of the statements alone but not by the other.Choose $2$ if the question can be answered by using either statement alone....
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13.8k
points
533
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May 3, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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132
CAT 2003 | Question: 1-123
Choose $1$ if the question can be answered by one of the statements alone but not by the other. Choose $2$ if the question can be answered by using either statement alone. Choose $3$ if the question can be answered by using both the statements together, but ... of the circle? AB is not a diameter of the circle. The distance between AB and the tangent at E is $5$ cm.
Choose $1$ if the question can be answered by one of the statements alone but not by the other.Choose $2$ if the question can be answered by using either statement alone....
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13.8k
points
396
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May 3, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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133
CAT 2002 | Question: 89
Answer the question based on the diagram In the diagram below Angle $\text{ABC} = 90^{\circ} = \text{Angle DCH = Angle DOE = Angle EHK = Angle FKL = Angle GLM = Angle LMN,}$ $\text{AB = BC = 2CH = 2CD = EH = FK = 2HK = 4KL = 2LM = MN}$ The ratio of the areas of the two quadrangles $\text{ABCD}$ and $\text{DEFG}$ is $1:2$ $2:1$ $12:7$ None of these
Answer the question based on the diagramIn the diagram below Angle $\text{ABC} = 90^{\circ} = \text{Angle DCH = Angle DOE = Angle EHK = Angle FKL = Angle GLM = Angle LMN...
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13.8k
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731
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May 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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134
CAT 2001 | Question: 41
A rectangular pool $20$ metres wide and $60$ metres long is surrounded by a walkway of uniform width. If the total area of the walkway is $516$ square metres, how wide, in metres, is the walkway? $43$ m $4.3$ m $3$ m $3.5$ m
A rectangular pool $20$ metres wide and $60$ metres long is surrounded by a walkway of uniform width. If the total area of the walkway is $516$ square metres, how wide, i...
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13.8k
points
291
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asked
Apr 1, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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135
CAT 2001 | Question: 40
Based on the figure below, what is the value of $x,$ if $y = 10?$ $0$ $11$ $12$ None of these
Based on the figure below, what is the value of $x,$ if $y = 10?$$0$$11$$12$None of these
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13.8k
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516
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Apr 1, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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CAT 2001 | Question: 34
In $\triangle \text{DEF}$ shown below, points $\text{A, B,}$ and $\text{C}$ are taken on $\text{DE, DF}$ and $\text{EF}$ respectively such that $\text{EC = AC}$ and $\text{CF = BC}.$ If $\measuredangle \text{D} = 40^{\circ}$, then what is $\measuredangle \text{ACB}$ in degrees? $140$ $70$ $100$ None of these
In $\triangle \text{DEF}$ shown below, points $\text{A, B,}$ and $\text{C}$ are taken on $\text{DE, DF}$ and $\text{EF}$ respectively such that $\text{EC = AC}$ and $\tex...
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13.8k
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3.6k
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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137
CAT 2001 | Question: 29
Euclid has a triangle in mind, Its longest side has length $20$ and another of its sides has length $10.$ Its area is $80.$ What is the exact length of its third side? $\sqrt{260}$ $\sqrt{250}$ $\sqrt{240}$ $\sqrt{270}$
Euclid has a triangle in mind, Its longest side has length $20$ and another of its sides has length $10.$ Its area is $80.$ What is the exact length of its third side?$\s...
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13.8k
points
337
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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CAT 2001 | Question: 23
Two sides of a plot measure $32$ metres and $24$ metres and the angle between them is a perfect right angle. The other two sides measure $25$ metres each and the other three are not right angles. What is the area of the plot? $768$ $534$ $696.5$ $684$
Two sides of a plot measure $32$ metres and $24$ metres and the angle between them is a perfect right angle. The other two sides measure $25$ metres each and the other th...
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13.8k
points
770
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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139
CAT 2001 | Question: 8
In the above diagram, $\text{ABCD}$ is a rectangle with $\text{AE = EF = FB}.$ What is the ratio of the area of the triangle $\text{CEF}$ and that of the rectangle? $\frac{1}{6}$ $\frac{1}{8}$ $\frac{1}{9}$ None of these
In the above diagram, $\text{ABCD}$ is a rectangle with $\text{AE = EF = FB}.$ What is the ratio of the area of the triangle $\text{CEF}$ and that of the rectangle?$\frac...
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13.8k
points
430
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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140
CAT 2001 | Question: 7
A certain city has a circular wall around it, and this wall has four gates pointing north, south, east and west. A house stands outside the city, three km north of the north gate, and it can just be seen from a point nine km east of the south gate. What is the diameter of the wall what surrounds the city? $6$ km $9$ km $12$ km None of these
A certain city has a circular wall around it, and this wall has four gates pointing north, south, east and west. A house stands outside the city, three km north of the no...
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13.8k
points
686
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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141
CAT 2001 | Question: 2
A square, whose side is $2$ metres, has its corners cut away so as to form an octagon with all sides equal. Then the length of each side of the octagon, in metres is $\frac{\sqrt{2}}{\sqrt{2}+1}$ $\frac{2}{\sqrt{2}+1}$ $\frac{2}{\sqrt{2} - 1}$ $\frac{\sqrt{2}}{\sqrt{2}-1}$
A square, whose side is $2$ metres, has its corners cut away so as to form an octagon with all sides equal. Then the length of each side of the octagon, in metres is$\fra...
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13.8k
points
519
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Mar 31, 2016
Quantitative Aptitude
cat2001
quantitative-aptitude
geometry
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142
CAT 2000 | Question: 110
A farmer has decided to build a wire fence along one straight side of his property. For this, he planned to place several fence-posts at six metre intervals, with posts fixed at both ends of the side. After he bought the posts and wire, he found that the number of posts ... many posts did he buy? $100$ metres, $15$ $100$ metres, $16$ $120$ metres, $15$ $120$ metres, $16$
A farmer has decided to build a wire fence along one straight side of his property. For this, he planned to place several fence-posts at six metre intervals, with posts f...
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13.8k
points
463
views
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asked
Mar 30, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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143
CAT 2000 | Question: 106
ABCDEFGH is a regular octagon. A and E are opposite vertices of the octagon. A frog starts jumping from vertex to vertex, beginning from A. From any vertex of the octagon except E, it may jump to either of the two adjacent vertices. When it reaches E, the frog stops ... n jumps ending in E. Then what is the value of $a_{2n - 1}$? Zero Four $2n - 1 $ Cannot be determined
ABCDEFGH is a regular octagon. A and E are opposite vertices of the octagon. A frog starts jumping from vertex to vertex, beginning from A. From any vertex of the octagon...
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13.8k
points
661
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Mar 30, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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144
CAT 2000 | Question: 102
In the figure above, $\text{AB = BC = CD = DE = EF = FG = GA}.$ Then $\measuredangle \text{DAE}$ is approximately $15^{\circ}$ $20^{\circ}$ $30^{\circ}$ $25^{\circ}$
In the figure above, $\text{AB = BC = CD = DE = EF = FG = GA}.$ Then $\measuredangle \text{DAE}$ is approximately$15^{\circ}$ $20^{\circ}$$30^{\circ}$$25^{\circ}$
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13.8k
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404
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Mar 29, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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145
CAT 2000 | Question: 101
If $a, b, c$ are the sides of a triangle, and $a^2 + b^2 + c^2 = bc + ca + ab$, then the triangle is equilateral isosceles right angled obtuse angled
If $a, b, c$ are the sides of a triangle, and $a^2 + b^2 + c^2 = bc + ca + ab$, then the triangle isequilateral isoscelesright angled obtuse angled
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13.8k
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395
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Mar 29, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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146
CAT 2000 | Question: 97
Consider a circle with unit radius. There are $7$ adjacent sectors, $\text{S}_1, \text{S}_2, \text{S}_3,\dots, \text{S}_7$ in the circle such that their total area is $(1/8)$th of the area of the circle. Further, the area of the $j$-th sector is twice that of the ... $\frac{\pi}{508}$ $\frac{\pi}{2040}$ $\frac{\pi}{1016}$ $\frac{\pi}{1524}$
Consider a circle with unit radius. There are $7$ adjacent sectors, $\text{S}_1, \text{S}_2, \text{S}_3,\dots, \text{S}_7$ in the circle such that their total area is $(1...
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13.8k
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433
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Mar 29, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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147
CAT 2000 | Question: 96
$\text{ABCD}$ is a rhombus with the diagonals $\text{AC}$ and $\text{BD}$ intersecting at the origin on the $x-y$ plane. The equation of the straight line $\text{AD}$ is $x + y = 1.$ What is the equation of $\text{BC}?$ $x + y = –1$ $x – y = –1$ $x + y = 1$ None of the above
$\text{ABCD}$ is a rhombus with the diagonals $\text{AC}$ and $\text{BD}$ intersecting at the origin on the $x-y$ plane. The equation of the straight line $\text{AD}$ is ...
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13.8k
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1.3k
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Mar 29, 2016
Quantitative Aptitude
cat2000
quantitative-aptitude
geometry
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148
CAT 2002 | Question: 88
Answer the question based on the diagram In the diagram below Angle $\text{ABC} = 90^{\circ} = \text{Angle DCH = Angle DOE = Angle EHK = Angle FKL = Angle GLM = Angle LMN,}$ $\text{AB = BC = 2CH = 2CD = EH = FK = 2HK = 4KL = 2LM = MN}$ The magnitude of Angle $\text{FGO =}$ $30^{\circ}$ $45^{\circ}$ $60^{\circ}$ None of these
Answer the question based on the diagramIn the diagram below Angle $\text{ABC} = 90^{\circ} = \text{Angle DCH = Angle DOE = Angle EHK = Angle FKL = Angle GLM = Angle LMN...
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13.8k
points
692
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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149
CAT 2002 | Question: 81
The area of the triangle with the vertices $(a,a), (a+1, a)$ and $(a, a+2)$ is $a^3$ $1$ $0$ None of these
The area of the triangle with the vertices $(a,a), (a+1, a)$ and $(a, a+2)$ is$a^3$$1$$0$None of these
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13.8k
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303
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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150
CAT 2002 | Question: 74
There is a common chord of $2$ circles with radius $15$ and $20.$ The distance between the two centres is $25.$ The length of the chord is $48$ $24$ $36$ $28$
There is a common chord of $2$ circles with radius $15$ and $20.$ The distance between the two centres is $25.$ The length of the chord is$48$$24$$36$$28$
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13.8k
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239
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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151
CAT 2002 | Question: 71
In the figure given below, find the distance $\text{PQ}.$ $7$ m $4.5$ m $10.5$ m $6$ m
In the figure given below, find the distance $\text{PQ}.$ $7$ m$4.5$ m$10.5$ m$6$ m
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13.8k
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329
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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152
CAT 2002 | Question: 70
The internal bisector of an angle $\text{A}$ in a triangle $\text{ABC}$ meets the side $\text{BC}$ at point $\text{D. AB = 4, AC = 3}$ and angle $\text{A} = 60^{\circ}$. Then what is the length of the bisector $\text{AD}?$ $\frac{12 \sqrt{3}}{7}$ $\frac{12 \sqrt{13}}{7}$ $\frac{4 \sqrt{13}}{7}$ $\frac{4 \sqrt{3}}{7}$
The internal bisector of an angle $\text{A}$ in a triangle $\text{ABC}$ meets the side $\text{BC}$ at point $\text{D. AB = 4, AC = 3}$ and angle $\text{A} = 60^{\circ}$. ...
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13.8k
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322
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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153
CAT 2002 | Question: 64
In order to cover less distance, a boy – rather than going along the longer and the shorter lengths of the rectangular path, goes by the diagonal. The boy finds that he saved a distance equal to half the longer side. The ration of the length and breadth is $1/2$ $2/3$ $3/4$ $7/15$
In order to cover less distance, a boy – rather than going along the longer and the shorter lengths of the rectangular path, goes by the diagonal. The boy finds that he...
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13.8k
points
370
views
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asked
Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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154
CAT 2002 | Question: 58
In the following figure, the area of the isosceles right triangle $\text{ABE}$ is $7$ sq.cm. If $\text{EC = 3BE},$ then the area of rectangle $\text{ABCD}$ id (insq.cm.) $64$ $82$ $26$ $56$
In the following figure, the area of the isosceles right triangle $\text{ABE}$ is $7$ sq.cm. If $\text{EC = 3BE},$ then the area of rectangle $\text{ABCD}$ id (insq.cm.)$...
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13.8k
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958
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Mar 1, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
geometry
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155
CAT 2003 | Question: 1-142
In the figure below, the rectangle at the corner measures $10\;\text{cm} \times 20\;\text{cm}.$ The corner A also the rectangle is also a point on the circumference of the circle. What is the radius of the circle in cm? $10\;\text{cm}$ $40\;\text{cm}$ $50\;\text{cm}$ None of these
In the figure below, the rectangle at the corner measures $10\;\text{cm} \times 20\;\text{cm}.$ The corner A also the rectangle is also a point on the circumference of th...
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13.8k
points
292
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Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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156
CAT 2003 | Question: 1-141
In the figure given below, $\text{AB}$ is the chord of a circle with centre $\text{O. AB}$ is extended to $\text{C}$ such that $\text{BC = OB}.$ The straight line $\text{CO}$ is produced to meet the circle at $\text{D}.$ ... $x=ky,$ then the value of $k$ is $3$ $2$ $1$ None of these
In the figure given below, $\text{AB}$ is the chord of a circle with centre $\text{O. AB}$ is extended to $\text{C}$ such that $\text{BC = OB}.$ The straight line $\text{...
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13.8k
points
325
views
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asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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157
CAT 2003 | Question: 1-136
In a triangle $\text{ABC, AB= 6, BC= 8}$ and $\text{AC=10}.$ A perpendicular dropped from $\text{B}$, meets the side $\text{AC}$ at $\text{D}.$ A circles of radius $\text{BD}$ (with centre $\text{B})$ is drawn. If the circle cuts $\text{AB}$ and $\text{BC}$ at $\text{P}$ and $\text{Q}$ respectively, then $\text{AP : QC}$ is equal to $1:1$ $3:2$ $4:1$ $3:8$
In a triangle $\text{ABC, AB= 6, BC= 8}$ and $\text{AC=10}.$ A perpendicular dropped from $\text{B}$, meets the side $\text{AC}$ at $\text{D}.$ A circles of radius $\text...
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Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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0
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answers
158
CAT 2003 | Question: 1-137
In the diagram given below, $\measuredangle \text{ABD} = \measuredangle \text{CDB} = \measuredangle \text{PQD} = 90^{\circ}$. If $\text{AB : CD} = 3:1,$ the ratio of $\text{CD : PQ}$ is $1:0.69$ $1:0.75$ $1:0.72$ None of these
In the diagram given below, $\measuredangle \text{ABD} = \measuredangle \text{CDB} = \measuredangle \text{PQD} = 90^{\circ}$. If $\text{AB : CD} = 3:1,$ the ratio of $\t...
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299
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Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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0
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0
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159
CAT 2003 | Question: 1-133
In the figure below, $\text{ABCDEF}$ is a rectangular hexagon and $\measuredangle \text{AOF} = 90^{\circ}$ is parallel to $\text{ED}.$ What is the ratio of the area of the triangle $\text{AOF}$ to that of the hexagon $\text{ABCDEF}?$ $\frac{1}{12}$ $\frac{1}{6}$ $\frac{1}{24}$ $\frac{1}{18}$
In the figure below, $\text{ABCDEF}$ is a rectangular hexagon and $\measuredangle \text{AOF} = 90^{\circ}$ is parallel to $\text{ED}.$ What is the ratio of the area of th...
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13.8k
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433
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Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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0
votes
0
answers
160
CAT 2003 | Question: 1-132
Three horses are grazing within a semi-circular field. In the diagram given below, AB is the diameter of the semi-circular field with center at O. Horses are tied up at P, R and S such that PO and RO are the radii of semi-circles with centres at P and R ... the area of the semi-circle with diameter AB that cannot be grazed by the horses is nearest to $20$ $28$ $36$ $40$
Three horses are grazing within a semi-circular field. In the diagram given below, AB is the diameter of the semi-circular field with center at O. Horses are tied up at P...
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13.8k
points
549
views
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asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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