If `1/(sqrt(4x+1)){((1+sqrt(4x+1))/2)^n-((1-sqrt(4x+1))/2)^n}=a_0+a_1x` then find the possible value of `ndot`

sqrt(x+1)-sqrt(x-1)=sqrt(4x-1)

(x^(n-1))/(sqrt(1+4x^(n)))

Solve : (sqrt(4x+1)+sqrt(x+3))/(sqrt(4x+1)-sqrt(x+3))=(4)/(1)

int(x^(n-1))/(sqrt(1+4x^(n)))dx

Find the degree of the polynomial (1)/(sqrt(4x+1)){((1+sqrt(4x+1))/(2))^(7)-((1+sqrt(4x+1))/(2))^(7)}

If int_0^1 (1+x+sqrt(x+x^2))/(sqrt(x)+sqrt(1+x))dx=1/a(2^a-1) , then the value of 4a^2 is …

The minimum value of [x_(1)-x_(2))^(2)+(12-sqrt(1-(x_(1))^(2))-sqrt(4x_(2))]^((1)/(2)) for all permissible values of x_(1) and x_(2) is equal to a sqrt(b)-c where a,b,c in N, the find the value of a +b-c