A positive whole number $\text{M}$ less than $100$ is represented in base $2$ notation, in base $3$ notation, and base $5$ notation. It is found that in all three cases the last digit is $1,$ while in exactly two out of three cases the leading digit is $1.$ Then $\text{M}$ equals
- $31$
- $63$
- $75$
- $91$