Mathematics Tes...

Let \(m\) and \(n(m

Let f : R be a differentiable function and f(1) = 4. Find the value of 

A missile fired from the ground level rises x meters vertically upwards in t seconds, where x = 100t - 25/2 t². The maximum height reached is

If \(\tan {A}-\tan {B}={x}\) and \(\cot {B}-\cot {A}={y}\), then what is the value of \(\cot ({A}-{B}) ?\)

The differential equation of all non - horizontal lines in a plane is 

If three natural numbers between 1 and 100 are selected randomly, then the probability that all are divisible by both 2 and 3 is 

If the two pairs of lines x² – 2mxy – y² = 0 and x² – 2nxy – y² = 0 are such that one of them represents the bisector of the angles between the other, then

A man of 2 m height walks at a uniform speed of 6 km/h away from a lamp post of 6 m height. The rate at which the length of his shadow increases is

In how many ways can 8 students be arranged in a row?

If f(x) = | x |³, then f′(0) =