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4921
CAT 2001 | Question: 18
If $09/12/2001$ happens to be Sunday, then $09/12/1971$ would have been a Wednesday Tuesday Saturday Thursday
If $09/12/2001$ happens to be Sunday, then $09/12/1971$ would have been aWednesday TuesdaySaturday Thursday
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1 answer
4924
CAT 2001 | Question: 15
$m$ is the smallest positive integer such that for any integer $n > m,$ the quantity $n^3 – 7n^2 + 11n – 5$ is positive. What is the value of $m?$ $4$ $5$ $8$ None of these
$m$ is the smallest positive integer such that for any integer $n m,$ the quantity $n^3 – 7n^2 + 11n – 5$ is positive. What is the value of $m?$$4$$5$$8$None of thes...
0 votes
0 answers
4925
CAT 2001 | Question: 14
$x$ and $y$ are real numbers satisfying the conditions $2 < x < 3$ and $–8 < y < –7.$ Which of the following expressions will have the least value? $x^2y$ $xy^2$ $5xy$ None of these
$x$ and $y$ are real numbers satisfying the conditions $2 < x < 3$ and $–8 < y < –7.$ Which of the following expressions will have the least value?$x^2y$$xy^2$$5xy$No...
0 votes
1 answer
4927
CAT 2001 | Question: 12
Anita had to do a multiplication. Instead of taking $35$ as one of the multipliers, she took $53.$ As a result, the product went up by $540.$ What is the new product? $1050$ $540$ $1440$ $1590$
Anita had to do a multiplication. Instead of taking $35$ as one of the multipliers, she took $53.$ As a result, the product went up by $540.$ What is the new product?$105...
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0 answers
4931
CAT 2001 | Question: 8
In the above diagram, $\text{ABCD}$ is a rectangle with $\text{AE = EF = FB}.$ What is the ratio of the area of the triangle $\text{CEF}$ and that of the rectangle? $\frac{1}{6}$ $\frac{1}{8}$ $\frac{1}{9}$ None of these
In the above diagram, $\text{ABCD}$ is a rectangle with $\text{AE = EF = FB}.$ What is the ratio of the area of the triangle $\text{CEF}$ and that of the rectangle?$\frac...
0 votes
2 answers
4933
CAT 2001 | Question: 6
Of $128$ boxes of oranges, each box contains at least $120$ and at most $144$ oranges. The number of boxes containing the same number of oranges is at least $5$ $103$ $6$ Cannot be determined
Of $128$ boxes of oranges, each box contains at least $120$ and at most $144$ oranges. The number of boxes containing the same number of oranges is at least$5$$103$$6$Can...
0 votes
1 answer
4934
CAT 2001 | Question: 5
A red light flashes $3$ times per minute and a green light flashes $5$ times in two minutes at regular intervals. If both lights start flashing at the same time, how many times do they flash together in each hour? $30$ $24$ $20$ $60$
A red light flashes $3$ times per minute and a green light flashes $5$ times in two minutes at regular intervals. If both lights start flashing at the same time, how many...
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4935
CAT 2001 | Question: 4
If $x > 5$ and $y < −1,$ then which of the following statements is true? $(x + 4y) > 1$ $x > − 4y$ $−4x < 5y$ None of these
If $x 5$ and $y < −1,$ then which of the following statements is true?$(x + 4y) 1$$x − 4y$$−4x < 5y$None of these
0 votes
1 answer
4936
CAT 2001 | Question: 4
If x > 5 and y < −1, then which of the following statements is true? (x + 4y) > 1 x > − 4y −4x < 5y None of these
If x 5 and y < −1, then which of the following statements is true?(x + 4y) 1x − 4y−4x < 5yNone of these
0 votes
1 answer
4937
CAT 2001 | Question: 3
Let $x, y$ and $z$ be distinct integers, $x$ and $y$ are odd and positive, and $z$ is even and positive. Which one of the following statements cannot be true? $(x − z)^2y$ is even $(x − z)^2y$ is odd $(x − y)y$ is odd $(x − y)^2z$ is even
Let $x, y$ and $z$ be distinct integers, $x$ and $y$ are odd and positive, and $z$ is even and positive. Which one of the following statements cannot be true?$(x − z)^2...
2 votes
1 answer
4938
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...
0 votes
0 answers
4947
CAT 2000 | Question: 138
Each question is followed by two statements, I and II. Answer each question using the following instructions. Mark the answer as Choose $1$ ... $c$ is on the line joining the centres of the third circle and the inner circle. $1$ $2$ $3$ $4$
Each question is followed by two statements, I and II. Answer each question using the following instructions.Mark the answer asChoose $1$ if the question can be answered ...
0 votes
0 answers
4950
CAT 2000 | Question: 135
Each question is followed by two statements, I and II. Answer each question using the following instructions. Mark the answer as Choose $1$ ... $100.$ $1$ $2$ $3$ $4$
Each question is followed by two statements, I and II. Answer each question using the following instructions.Mark the answer asChoose $1$ if the question can be answered ...
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