If f and g are two polynomials of degrees 3 and 4 respectively, then what is the degree of `f - g` ?

If f(x) and g(x) are polynomials of degree p and q respectively, then the degree of {f(x) pm g(x)} (if it is non-zero) is

f(x) is a polynomial of degree

Let f(x) and g(x) be two polynomials (with real coefficients) having degrees 3 and 4 respectively. What is the degree of f(x)g(x)?

If find g are polynomials of derrees m and n respectively, and if h(x) = (f^@ g ) (x), then the degree of h is

If f(x) and g(x) are of degrees 7 and 4 respectively such that f(x)= g(x) q(x)+ r(x) then find possible degrees of q(x) and r(x) .

If f(x) and g(x) are of degrees 7 and 4 respectively such that f(x)= g(x) q(x)+ r(x) then find possible degrees of q(x) and r(x) .

f(x)g(x)=0 where f(x) and g(x) are degree 2 polynomial with sum of zeroes -2 and +2 respectively.These constant terms is same as well as coefficient of highest degree term, then number of coincident zeroes of their product is (A)1 (B) 2 (C) 3(D) none of these

If the degree of a polynomial AB is 15 and the degree of polynomial B is 5, then the degree of polynomial A is

If f(x) g(x) and h(x) are three polynomials of degree 2 and Delta = |( f(x), g(x), h(x)), (f'(x), g'(x), h'(x)), (f''(x), g''(x), h''(x))| then Delta(x) is a polynomial of degree (dashes denote the differentiation).