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mathematics
calculus early transcendentals 9th
Calculus Early Transcendentals 9th Edition James Stewart, Daniel K. Clegg, Saleem Watson, Lothar Redlin - Solutions
Evaluate the integral.∫ tan5x sec3x dx
Evaluate the integral. dx x/x? +1 .2 X-
Evaluate the integral.∫ arctan √x dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. In x J1
Evaluate the integral. dx x² + 2x + 5
Evaluate the integral.∫10 x 3x dx
Use the Table of Integrals on the Reference Pages to evaluate the integral. cos "(x-2) dx .3
Evaluate the integral.∫ tan3 x sec6x dx
Evaluate the integral. In x dx xV1 + (In x)
Evaluate the integral.∫ ex cos x dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. In x x2
Evaluate the integral.
Evaluate the integral. xe* dx (1 + x)?
Evaluate the integral. x³ + 6x – 2 4 x* + 6x?
Use the Table of Integrals on the Reference Pages to evaluate the integral. dx ,2x
Evaluate the integral.∫π/40 tan4t dt
Evaluate the integral. [(1 + J )*dx
Evaluate the integral. x sin(1 + x²) dx V1 + x?
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. dz z* + 4
Evaluate the integral. JV3 + 2x – F dx 3+2x
Evaluate the integral.∫20 y sinh y dy
Use the Table of Integrals on the Reference Pages to evaluate the integral. e2x - 1 dx
Evaluate the integral.∫ tan5x dx
Evaluate the integral.∫ (1 + tan x)2 sec x dx
Evaluate the integral. dx J x/2 + x/4
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. 1 x(In x)?
Evaluate the integral. x2 (3 + 4x – 4x)/2
Evaluate the integral.∫21 w2 ln w dw
Evaluate the integral. dx Jo x? + 4х + 13
Use the Table of Integrals on the Reference Pages to evaluate the integral.∫ sin 2θ arctan(sin θ) dθ
Evaluate the integral.∫ tan2x sec x dx
Evaluate the integral. 1+ 12г dt Jo 1 +3t
Evaluate the integral. 3x - x? + 6x - 4 (x² + 1)(x + 2)
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. /y e dy
Evaluate the integral. | Vx? + 2x dx x ax
Evaluate the integral. •s In R dR R2
Evaluate the integral. ах J x - 1 .3
Evaluate the integral. *=/4 sin'x Jo cOs X
Evaluate the integral. Ix + 1 x - 1
Find the volume of the solid obtained when the region under the curve y = arcsin x, x ≥ 0, is rotated about the y-axis.
Evaluate the integral. x2 – 3x + 7 (x² – 4x + 6)?
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent.∫ sec4x dx
Evaluate the integral. cot o csc'o d Ja/4 T/2
Evaluate the integral. 3/x 3 6 e x?
Evaluate the integral. /4 X sin x dx .3 coS"X
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. dx Jo 1 - x .2
Evaluate the integral. Jo 4 + r2 dr
Evaluate the integral. + 2x? + 3x dx (x? + 2x + 2)? x' + - 2
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent.∫ csc5x dx
Evaluate the integral. 7/2 csc e cot*e de T/4
Evaluate the integral. |V3 – 2x – x2 dx
Evaluate the integral. x2 (4 – x*)/2 dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. 1 dx Ix - 1 Jo
Evaluate the integral.∫π0 cos x sinh x dx
Make a substitution to express the integrand as a rational function and then evaluate the integral. dx xVx - 1
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent. SVX2 +4 dx
Evaluate the integral.∫ csc x dx
Evaluate the integral. /2 1 + 4 cot J#/4 4 - cot x
Evaluate the integral.∫ (arcsin x)2 dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. w dw Jo w - 2
Evaluate the integral.∫t0 es sin(t – s) ds
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent. dx e*(3e* + 2)
Evaluate the integral. w/3 csc'x dx T/6
Evaluate the integral. w/2 7/2 1+ cos?x
Evaluate the integral. 1 -dp- Vx + x3/2
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. S/2 tan e de
Make a substitution to express the integrand as a rational function and then evaluate the integral. dx x² + x/x
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent.∫ cos4x dx
Evaluate the integral.∫ sin 8x cos 5x dx
Evaluate the integral. 1 + sin x J1+ cos X
Evaluate the integral. 1- tan 0 de 1 + tan 0
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. dx Jo x? - x - 2
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent. fxVT-x² dx
Evaluate the integral.∫ sin 2θ sin 6θ dθ
Evaluate the integral. /4 tan'e sec?0 de
Evaluate the integral.∫ (cos x + sin x)2 cos 2x dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent.∫10 r ln r dr
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent.∫ tan5x dx
Evaluate the integral.∫π/20 cos 5t cos 10t dt
Evaluate the integral. /3 sin e cot e - de sec e /6
Evaluate the integral. x cos (x*)/sin(x²) dx
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. (/2 cos e Vsin 0
Use a computer to evaluate the integral. Compare the answer with the result of using a table of integrals. If the answers are not the same, show that they are equivalent. 1 v1 + Vx
Evaluate the integral.∫ t cos5(t2) dt
Evaluate the integral. sec 0 tan 0 de sec20 – sec 0
Evaluate the integral. xe 2x r1/2 -dx (1 + 2x)2
Determine whether the integral is convergent or divergent. Evaluate integrals that are convergent. el 1/x ro -dx a. .3 -1
First make a substitution and then use integration by parts to evaluate the integral.∫ x ln(1 + x) dx
Evaluate the integral. sin (1/t) dt
Evaluate the integral.∫π0 sin 6x cos 3x dx
Evaluate the integral. (/3 ytan 0 /4 sin 20 OP
Make a substitution to express the integrand as a rational function and then evaluate the integral. 1 1/5
Evaluate the integral.∫ sec2y cos3(tan y) dy
Evaluate the integral.∫ θ tan2θ dθ
Evaluate the integral. 1 dx le - 4
Make a substitution to express the integrand as a rational function and then evaluate the integral. 1 x - 3x + 2 3 S dx
Evaluate the integral. TT/6 0 1 + cos 2x dx
Evaluate the integral. 1 xx - 1 dx
Evaluate the integral. S sin(1 + x) dx
Evaluate the indefinite integral. Illustrate, and check that your answer is reasonable, by graphing both the function and its antiderivative (take C − 0).∫ x3/2 ln x dx
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