" (v) "t^(2)-15

Find the zeros of polynomial h(t)=t^(2)-15 and verify the relationship between the zeros and their coefficients:

If the normal to the curve y (x) = int _(0) ^(2) (2 t ^(2) - 15 t + 10) dt at a point (a,b) is parallel to the line x + 3y = 5, a gt 1, then the value of |a + 6b| is equal to "________"

If displacement S at time t is S=t^(3)-3t^(2)-15t+12 , then acceleration at time t=1 sec is

Find zeros of polynomials by the algebraic method and verify the relationship between the zeros and coefficient of the polynomial t^(3) - 2t^(2) - 15 t

Find the zeroes of the following polynomials by factorisation method and verify the relations between the zeroes and the coefficients of the polynomials (iv) t^(3)-2t^(2)-15t .

Find the zeroes of the following polynomials by factorisation method and verify the relations between the zeroes and the coefficients of the polynomials (iv) t^(3)-2t^(2)-15t .

The displacement r of a particle varies with time as x=4t^(2)-15t+25 Find the position, velocity and acceleration of the particle at t = 0

A particle moves on x-axis as per equation x = (t^(3)- 9t^(2) +15t +2)m . Distance travelled by the particle between t = 0 and t = 5s is

Find the zeroes of the following quadratic polynomials and verify the relationship between the zeroes and the coefficients : t^(2)-15

The distances moved by a particle in time t seconds is given by s=t^(3)-6t^(2)-15t+12 . The velocity of the particle when acceleration becomes zero, is