P(x)=5x-pi;x=(4)/(5)

Verify whether the values of x given in each case are the zeroes of the polynomial or not?. p(x)=5x-pi,x=(-3)/(2)

If cos pi(x)=x^(2)-x+(5)/(4), the value of x will be

g(x)=3sin(x-(pi)/(4)),0<=x<=(5 pi)/(4)

p(x)=4x^(5)-3x^(4)-5x^(3)+x^(2)-8, then find p(-1)

If P(X=x)=(x-5)/(4),x=5.5,6.5,7.5, then

If |cosec x|=(5pi)/(4)+(x)/(2)AA x in(-2pi,2pi) , then the number of solutions are

If p(x) = 5x^(7)-6 x^(5)+7x-6 , find (ii) degree of p(x)

If p(x)=5x-4x^(2)+3 then p (-1)= ?

If f(x)=(sin3pix+Asin5pix+Bsinpix)/((x-1)^(5)) for x!=1 is continuous at x=1 and f(x)=(p^(2)pi^(5))/((p+1)) , then evaluate p.