integrate from infinity to 1: (1+(sin^2(x))/sqrt (x)) dx

Expert Solution

milcah answered 2 years ago

I Integrate x^2 e^(-.5(x+1))^2 dx from -infinity to +infinity

I = ∫sqrt(4x^2+20) dx I = ∫(1)/(x^2*sqrt(x^2-a)) dx

to calculate the integral from (-infinty) to (+ infinity) of [x^2 / (x^4 + 4)[ dx...

to calculate the integral from (-infinty) to (+ infinity) of [x^2 / (x^4 + 4)[ dx . poles, residues.

Calculate the integral from (-infinty) to (+ infinity) of [x^2 / (x^4 + 4)[ dx

((sqrtx)+1)dy/dx=(ysqrtx)/(x) + sqrt(y/x), y(2)=1

Find dy/dx by implicit differentiation. 11. ycosx=x^2+y^2 13. sqrt(x+y)=x^4+y^4 15. tan(x/y)=x+y 17. sqrt(xy)=1+(x^2)*(y) 19. sin(xy) =...

Find dy/dx by implicit differentiation. 11. ycosx=x^2+y^2 13. sqrt(x+y)=x^4+y^4 15. tan(x/y)=x+y 17. sqrt(xy)=1+(x^2)*(y) 19. sin(xy) = cos(x+y)

Evaluate each integral using trig substitutions 1.) Integral of (3x^5dx)/(sqrt(16-x^2) 2.) Integral of (sqrt(x^2-16)dx)/x 3.) Integral...

Evaluate each integral using trig substitutions 1.) Integral of (3x^5dx)/(sqrt(16-x^2) 2.) Integral of (sqrt(x^2-16)dx)/x 3.) Integral of (6dx)/(16+16x^2)

from monte carlo methods, use importance sampling to estimate P(X > 3) where e^(-sqrt(x)) [sin(x)]^2 and...

from monte carlo methods, use importance sampling to estimate P(X > 3) where e^(-sqrt(x)) [sin(x)]^2 and x > 0

Evaluate the integral. (Use C for the constant of integration.) (x^2-1)/(sqrt(25+x^2)*dx Evaluate the integral. (Use C...

Evaluate the integral. (Use C for the constant of integration.) (x^2-1)/(sqrt(25+x^2)*dx Evaluate the integral. (Use C for the constant of integration.) dx/sqrt(9x^2-16)^3 Evaluate the integral. (Use C for the constant of integration.) 3/(x(x+2)(3x-1))*dx

consider the IVP ( cos(x)sin(x) - xy^2)dx + (1-x^2)ydy = 0 , y(0) = 34 solve...

consider the IVP ( cos(x)sin(x) - xy^2)dx + (1-x^2)ydy = 0 , y(0) = 34 solve the IVP answer))) 1156 = ???

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