5.2 q7 Tutorial ExerciseExpress the limit as a definite integral on the given interval.lim Σviln(2 + x) Δ., [1,2]72-00i=1Part 1 of 2For limOn the interval [a, b], the limit lim f(x₁)x gives us the integraln→∞⁰n→∞⁰Part 2 of 2ni = 1x; In(2 + x,4)4x, we have f(x) = x ln(2+xi = 1Submit Skip (you cannot come back)b"Sº FXf(x) dx.a ln (2+4)We wish to find the integral over the interval [1, 2]. Therefore, we must find the integraldx.

The definite integral can be written in a limited form on the interval [a,b] as

Express the limit as a definite integral on the given interval. 72 Part 1 of 2 lim Σviln(2 + x) Δ., [1,2] 72-00 i=1 On the interval [a, b], the limit lim n-0⁰ = 1 b p f(xi) Ax gives us the integral n For lim x, In(2 + x44x, we have f(x) = x ln(2 + x²) n→∞⁰ i = 1 f(x) dx. x ln (2+¹) Part 2 of 2 We wish to find the integral over the interval [1, 2]. Therefore, we must find the integral dx.

Express the limit as a definite integral on the given interval. 72 Part 1 of 2 lim Σviln(2 + x) Δ., [1,2] 72-00 i=1 On the interval [a, b], the limit lim n-0⁰ = 1 b p f(xi) Ax gives us the integral n For lim x, In(2 + x44x, we have f(x) = x ln(2 + x²) n→∞⁰ i = 1 f(x) dx. x ln (2+¹) Part 2 of 2 We wish to find the integral over the interval [1, 2]. Therefore, we must find the integral dx.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.5: Rational Functions

Problem 51E

See similar textbooks