" If "int ty(t)dt=x^(2)+y(x)," then find "y(x)

If int_a^x ty(t)dt=x^2+y(x), then find y(x)

If int_a^x ty(t)dt=x^2+y(x), then find y(x)

If int_a^x ty(t)dt=x^2+y(x), then find y(x)

If int_a^x ty(t)dt=x^2+y(x), then find y(x)

If int_(a)^(x)ty(t)dt=x^(2)+y(x), then find y(x)

A curve passing through (2,3) and satisfying the differential equation int_(0)^(x)ty(t)dt = x^(2)y(x), (x gt 0) is

If x=int_(0)^(y)(dt)/(sqrt(1+9t^(2)))" and "(d^(2)y)/(dx^(2))=ay , then find a.

For x in R, x != 0, if y(x) differential function such that x int_1^x y(t)dt=(x+1)int_1^x t y(t)dt, then y(x) equals:

For x in x != 0, if y(x) differential function such that x int_1^x y(t)dt=(x+1)int_1^x t y(t)dt, then y(x) equals: (where C is a constant.)