" 5."e^(sqrt(2x))

If y=e^(sqrt(x))+e^(-sqrt(x)) , then (dy)/(dx) is equal to (a) (e^(sqrt(x)))/(2sqrt(x)) (b) (e^(sqrt(x))-e^(-sqrt(x)))/(2x) 1/(2sqrt(x))sqrt(y^2-4) (d) 1/(2sqrt(x))sqrt(y^2+4)

If y=e^(sqrt(x))+e^(-sqrt(x)), then (dy)/(dx) is equal to (a)(e^(sqrt(x)))/(2sqrt(x))(b)(e^(sqrt(x))-e^(-sqrt(x)))/(2x)(1)/(2sqrt(x))sqrt(y^(2)-4)(d)(1)/(2sqrt(x))sqrt(y^(2)+4)

Evaluate: (i) int(e^(sqrt(x))cos(e^(sqrt(x))))/(sqrt(x))\ dx (ii) int(cos^5x)/(sinx)\ dx

Evaluate: (i) int(e^(sqrt(x))cos(e^(sqrt(x))))/(sqrt(x))\ dx (ii) int(cos^5x)/(sinx)\ dx

If y=e^(sqrt(x))+e^(-sqrt(x)) , then (dy)/(dx) is equal to (a) (e^(sqrt(x)))/(2sqrt(x)) (b) (e^(sqrt(x))-e^(-sqrt(x)))/(2sqrtx) (c) 1/(2sqrt(x))sqrt(y^2-4) (d) 1/(2sqrt(x))sqrt(y^2+4)

If y=e^(sqrt(x))+e^(-sqrt(x)) , then (dy)/(dx) is equal to (a) (e^(sqrt(x)))/(2sqrt(x)) (b) (e^(sqrt(x))-e^(-sqrt(x)))/(2sqrtx) 1/(2sqrt(x))sqrt(y^2-4) (d) 1/(2sqrt(x))sqrt(y^2+4)

solve for x if log_(4)log_(3)log_(2)x=0 and log_(e)log_(5)(sqrt(2x+2)-3)=0

int((e^(sqrt(x))-e^(-sqrt(x)))cos(e^(sqrt(x))+e^(-sqrt(x))+(pi)/(4))+(e^(sqrt(x))+e^(-sqrt(x)))cos(e^(sqrt(x))-e^(-sqrt(x))+(pi)/(4)))/(sqrt(x))

int(e^(x))/(sqrt(x))(1+2x)dx(A)sqrt(x)e^(x)+x(B)(e^(x))/(sqrt(x))+c (C) 2e^(x)sqrt(x)+c(D) none