1 This question already has answers here: Computing the integral of log(sinx)log(sinx) (11 answers) Closed 4 months ago. So I've had a few attempts at this this integral, but they all seem to get different answers to wolframalpha. This is my working out: I=∫ln(sin(x...
积分对比:Integral of 1/(1 + sin^2 x) dx vs Integral of 1/(1 - Mathhouse 关注 专栏/积分对比:Integral of 1/(1 + sin^2 x) dx vs Integral of 1/(1 - 积分对比:Integral of 1/(1 + sin^2 x) dx vs Integral of 1/(1 - 2022年01月22日 13:235398浏览· 39点赞· 3评论 Ma...
Solve: \int sin^{-1} (2x) dx . Find the derivative of y with respect to x. 1) y = \sin^{-1} (\frac{2x + 5}{3}) Evaluate the integral. 2) \int \frac{dx}{(x + 4) \sqrt{x^2 + 8x + 15 Find the integral of \int \dfrac{1}{(x^2-4)^\frac{3}{2 dx using tr...
Compute double integrals with Wolfram|Alpha function to integrate: Variable 1: Variable 2: Also include:domains of integration for variables Compute More than just an online double integral solver Wolfram|Alpha is a great tool for calculating indefinite and definite double integrals. Compute volumes un...
Triple integrals in Wolfram|Alpha Function to integrate: Innermost variable: Middle variable: Outermost variable: Also include:domains of integration for variables Compute More than just an online triple integral solver Wolfram|Alpha is a great tool for calculating indefinite and definite triple integrals...
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=x1(−cos(xt)) Simplify=−x1cos(xt) Add a constant to the solution=−x1cos(xt)+C Popular Examples Frequently Asked Questions (FAQ) What is the integral of sin(xt) ? The integral of sin(xt) is -1/x cos(xt)+C...
( (∫ )_(-π )^(π )(sin)(x)dx) 相关知识点: 试题来源: 解析 The integral of ( (sin)(x)) with respect to ( x) is ( -(cos)(x)). ( -(cos)(x)]_(-π )^(π )) Evaluate( -(cos)(x)) at ( π ) and at ( -π ). ( -(cos)(π )+(cos)(-π )) Evaluate....
fun = function_handle with value: @(x,y,z)y.*sin(x)+z.*cos(x) Integrate over the region , , and . Get q = integral3(fun,0,pi,0,1,-1,1) q = 2.0000 Integral over the Unit Sphere in Cartesian Coordinates Copy Code Copy Command Define the anonymous function . Get fun...
{A}}\)on a functiony, we need the value ofyover the full integration domain. In fact, to evaluate the right-hand side of equation (1) at an arbitrary time pointt, the functiony(s) betweenα(t) andβ(t) is needed. Hereαandβare arbitrary functions and common choices includeα(t...