[4u^(2)+80],[4u^(2)+8u=0]

Find the zeroes of the following quadratic polynomials and verify the relationship between the zeroes and the coefficients. (iv) 4u^(2) + 8u

u ^ (2) + 5u-1800 = 0

if a+ib=((u+i)^(2))/(2u-i) then prove that a^(2)+b^(2)=((u^(2)+1)^(2))/(4u^(2)+1)

If u_(0) = 8 , u_(1) = 3 , u_(2) = 12 , u_(3) = 51 , then the value of Delta^(3) u_(0) is

If : sin^(6)theta+cos^(6)theta=1-3u^(2)+3u^(4), "then" : u =

Find the zeros of the polynomial f(u)=4u^(2)+8u, and verify the relationship between the zeros and its coefficients.

A sequence is defined by the recurrence relation u(n+1)= u(n)/4 +8 with u(0)=32 .Evaluate u(2)

Write the following in their standard form: 4u^(2)+u-3u^(6)+2