∫−9ln(x2−1)dx

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milcah answered 2 years ago

Consider the integral ∫ x2 √ 1 − x2 dx. List the substitution you would use...

Consider the integral ∫ x2 √ 1 − x2 dx. List the substitution you would use to evaluate this integral. You do not need to evaluate the integral. Just list the substitution you would use to evaluate the integral.

Use the Theorem of Calculus to calculate int0 1 [x.sin(x2)].dx

Use the Theorem of Calculus to calculateint0 1 [x.sin(x2)].dx

Evaluate or solve the following A) dy/dx= -(2x2+y2)/(2xy+3y2) B)dy/dx=(1+y2)/(1+x2)xy C) (x2+1)dy/dx+2xy=4x2 given that when x=3,y=4 Already...

Evaluate or solve the following A) dy/dx= -(2x2+y2)/(2xy+3y2) B)dy/dx=(1+y2)/(1+x2)xy C) (x2+1)dy/dx+2xy=4x2 given that when x=3,y=4 Already rated.Best chegg expert

Differential Geometry 3. Evaluate the 1-form f = x2 dx - y2 dz on the vector...

Differential Geometry 3. Evaluate the 1-form f = x2 dx - y2 dz on the vector fields V = xU1 + yU2 + zU3, W = xy (U1 - U3) + yz (U1 - U2), and (1/x)V + (1/y)W.

1) Solve the given initial-value problem. (x + y)2 dx + (2xy + x2 − 3)...

1) Solve the given initial-value problem. (x + y)2 dx + (2xy + x2 − 3) dy = 0, y(1) = 1 2) Find the general solution of the given differential equation. x dy/dx + (4x + 1)y = e−4x y(x) = Give the largest interval over which the general solution is defined. (Think about the implications of any singular points. Enter your answer using interval notation.) Determine whether there are any transient terms in the general solution. (Enter the transient...

Find the solution of the following differential equations (x(x-1))dy-(xy+2x3-x2-2y)dx=0

Using Runge-Kutta method, compute y(0.3), from the equation dy dx = xy 1+x2 with y(0) =...

Using Runge-Kutta method, compute y(0.3), from the equation dy dx = xy 1+x2 with y(0) = 1, take h = 0.1

evaluate the indefinite integral. ∫10x2−49x+21/(x−3)(x2−2x−3)dx

Find the integrals of the following: 1) 6sin2xcos3x dx 2) 9xcos2x dx 3) 3cos2xtan3x dx 4)...

Find the integrals of the following: 1) 6sin2xcos3x dx 2) 9xcos2x dx 3) 3cos2xtan3x dx 4) 7cot5xsin4x dx 5) 3tan2xsecx dx

Find the general solution 1.(1+x2) (d2y/dx2) + x (dy/dx) + ax = 0 2. ρ(dθ/dρ) –2/ρ...

Find the general solution 1.(1+x2) (d2y/dx2) + x (dy/dx) + ax = 0 2. ρ(dθ/dρ) –2/ρ (dρ/dθ) = 0 3.(dy/dx)2 -4x (dy/dx) +6y = 0 4.y(d2y/dx2) + (dy/dx)2 = (dy/dx) 5.Solve simultaneously: (dx/dt) + (dy/dt) + y –x = e2t (d2x/dt2) + (dy/dt) = 3 e2t 6.Using method of variation of parameter, solve: y'' – 8 y' +16 y = 6x e4x

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