BuyFindarrow_forward

Calculus (MindTap Course List)

11th Edition
Ron Larson + 1 other
ISBN: 9781337275347

Solutions

Chapter
Section
BuyFindarrow_forward

Calculus (MindTap Course List)

11th Edition
Ron Larson + 1 other
ISBN: 9781337275347
Textbook Problem

Verifying a Solution In Exercises 5–10, verify that the function is a solution of the differential equation.

Function Differential Equation

y = e 2 x 3 y ' + 5 y = e 2 x

To determine
Whether the function y=e2x is a solution for the differential equation 3y'+5y=e2x.

Explanation

Given:

i) The function: y=e2x

ii) The differential equation: 3y'+5y=e2x

Explanation:

A function y=e2x has been provided.

The rules of differentiation to be used on the function are as follows:

a) ddx(emx)=memx,m being a constant.

On differentiating both the sides of the function with respect to x, the following is derived:

y'=dydx=dd</

Still sussing out bartleby?

Check out a sample textbook solution.

See a sample solution

The Solution to Your Study Problems

Bartleby provides explanations to thousands of textbook problems written by our experts, many with advanced degrees!

Get Started
Sect-6.1 P-11ESect-6.1 P-12ESect-6.1 P-13ESect-6.1 P-14ESect-6.1 P-15ESect-6.1 P-16ESect-6.1 P-17ESect-6.1 P-18ESect-6.1 P-19ESect-6.1 P-20ESect-6.1 P-21ESect-6.1 P-22ESect-6.1 P-23ESect-6.1 P-24ESect-6.1 P-25ESect-6.1 P-26ESect-6.1 P-27ESect-6.1 P-28ESect-6.1 P-29ESect-6.1 P-30ESect-6.1 P-31ESect-6.1 P-32ESect-6.1 P-33ESect-6.1 P-34ESect-6.1 P-35ESect-6.1 P-36ESect-6.1 P-37ESect-6.1 P-38ESect-6.1 P-39ESect-6.1 P-40ESect-6.1 P-41ESect-6.1 P-42ESect-6.1 P-43ESect-6.1 P-44ESect-6.1 P-45ESect-6.1 P-46ESect-6.1 P-47ESect-6.1 P-48ESect-6.1 P-49ESect-6.1 P-50ESect-6.1 P-51ESect-6.1 P-52ESect-6.1 P-53ESect-6.1 P-54ESect-6.1 P-55ESect-6.1 P-56ESect-6.1 P-57ESect-6.1 P-58ESect-6.1 P-59ESect-6.1 P-60ESect-6.1 P-61ESect-6.1 P-62ESect-6.1 P-63ESect-6.1 P-64ESect-6.1 P-65ESect-6.1 P-66ESect-6.1 P-67ESect-6.1 P-68ESect-6.1 P-69ESect-6.1 P-70ESect-6.1 P-71ESect-6.1 P-72ESect-6.1 P-73ESect-6.1 P-74ESect-6.1 P-75ESect-6.1 P-76ESect-6.1 P-77ESect-6.1 P-78ESect-6.1 P-79ESect-6.1 P-80ESect-6.1 P-81ESect-6.1 P-82ESect-6.1 P-83ESect-6.1 P-84ESect-6.1 P-85ESect-6.1 P-86ESect-6.1 P-87ESect-6.1 P-88ESect-6.1 P-89ESect-6.1 P-90ESect-6.1 P-91ESect-6.1 P-92ESect-6.1 P-93ESect-6.1 P-94ESect-6.1 P-95ESect-6.1 P-96ESect-6.2 P-1ESect-6.2 P-2ESect-6.2 P-3ESect-6.2 P-4ESect-6.2 P-5ESect-6.2 P-6ESect-6.2 P-7ESect-6.2 P-8ESect-6.2 P-9ESect-6.2 P-10ESect-6.2 P-11ESect-6.2 P-12ESect-6.2 P-13ESect-6.2 P-14ESect-6.2 P-15ESect-6.2 P-16ESect-6.2 P-17ESect-6.2 P-18ESect-6.2 P-19ESect-6.2 P-20ESect-6.2 P-21ESect-6.2 P-22ESect-6.2 P-23ESect-6.2 P-24ESect-6.2 P-25ESect-6.2 P-26ESect-6.2 P-27ESect-6.2 P-28ESect-6.2 P-29ESect-6.2 P-30ESect-6.2 P-31ESect-6.2 P-32ESect-6.2 P-33ESect-6.2 P-34ESect-6.2 P-35ESect-6.2 P-36ESect-6.2 P-37ESect-6.2 P-38ESect-6.2 P-39ESect-6.2 P-40ESect-6.2 P-41ESect-6.2 P-42ESect-6.2 P-43ESect-6.2 P-44ESect-6.2 P-45ESect-6.2 P-46ESect-6.2 P-47ESect-6.2 P-48ESect-6.2 P-49ESect-6.2 P-50ESect-6.2 P-51ESect-6.2 P-52ESect-6.2 P-53ESect-6.2 P-54ESect-6.2 P-55ESect-6.2 P-56ESect-6.2 P-57ESect-6.2 P-58ESect-6.2 P-59ESect-6.2 P-60ESect-6.2 P-61ESect-6.2 P-62ESect-6.2 P-63ESect-6.2 P-64ESect-6.2 P-65ESect-6.2 P-66ESect-6.2 P-67ESect-6.2 P-68ESect-6.3 P-1ESect-6.3 P-2ESect-6.3 P-4ESect-6.3 P-5ESect-6.3 P-6ESect-6.3 P-7ESect-6.3 P-8ESect-6.3 P-9ESect-6.3 P-10ESect-6.3 P-11ESect-6.3 P-12ESect-6.3 P-13ESect-6.3 P-14ESect-6.3 P-15ESect-6.3 P-16ESect-6.3 P-17ESect-6.3 P-18ESect-6.3 P-19ESect-6.3 P-20ESect-6.3 P-21ESect-6.3 P-22ESect-6.3 P-23ESect-6.3 P-25ESect-6.3 P-26ESect-6.3 P-27ESect-6.3 P-28ESect-6.3 P-29ESect-6.3 P-30ESect-6.3 P-31ESect-6.3 P-32ESect-6.3 P-33ESect-6.3 P-34ESect-6.3 P-35ESect-6.3 P-36ESect-6.3 P-37ESect-6.3 P-38ESect-6.3 P-39ESect-6.3 P-40ESect-6.3 P-41ESect-6.3 P-42ESect-6.3 P-43ESect-6.3 P-44ESect-6.3 P-45ESect-6.3 P-46ESect-6.3 P-47ESect-6.3 P-48ESect-6.3 P-63ESect-6.3 P-64ESect-6.3 P-66ESect-6.3 P-67ESect-6.3 P-69ESect-6.3 P-70ESect-6.3 P-71ESect-6.3 P-72ESect-6.3 P-73ESect-6.3 P-74ESect-6.3 P-75ESect-6.3 P-76ESect-6.3 P-77ESect-6.3 P-78ESect-6.3 P-79ESect-6.3 P-80ESect-6.3 P-81ESect-6.3 P-82ESect-6.3 P-83ESect-6.3 P-84ESect-6.3 P-85ESect-6.3 P-86ESect-6.3 P-3ESect-6.3 P-24ESect-6.3 P-49ESect-6.3 P-50ESect-6.3 P-51ESect-6.3 P-52ESect-6.3 P-53ESect-6.3 P-54ESect-6.3 P-55ESect-6.3 P-56ESect-6.3 P-57ESect-6.3 P-58ESect-6.3 P-59ESect-6.3 P-60ESect-6.3 P-61ESect-6.3 P-62ESect-6.3 P-65ESect-6.3 P-68ESect-6.4 P-1ESect-6.4 P-2ESect-6.4 P-3ESect-6.4 P-4ESect-6.4 P-5ESect-6.4 P-6ESect-6.4 P-7ESect-6.4 P-8ESect-6.4 P-9ESect-6.4 P-10ESect-6.4 P-11ESect-6.4 P-12ESect-6.4 P-13ESect-6.4 P-14ESect-6.4 P-15ESect-6.4 P-16ESect-6.4 P-17ESect-6.4 P-18ESect-6.4 P-19ESect-6.4 P-20ESect-6.4 P-21ESect-6.4 P-22ESect-6.4 P-23ESect-6.4 P-24ESect-6.4 P-25ESect-6.4 P-26ESect-6.4 P-27ESect-6.4 P-28ESect-6.4 P-29ESect-6.4 P-30ESect-6.4 P-31ESect-6.4 P-32ESect-6.4 P-33ESect-6.4 P-34ESect-6.4 P-35ESect-6.4 P-36ESect-6.4 P-37ESect-6.4 P-38ESect-6.4 P-39ESect-6.4 P-40ESect-6.4 P-41ESect-6.4 P-42ESect-6.4 P-43ESect-6.4 P-44ESect-6.4 P-45ESect-6.4 P-46ESect-6.4 P-47ESect-6.4 P-48ESect-6.4 P-49ESect-6.4 P-50ESect-6.4 P-51ESect-6.4 P-52ESect-6.4 P-53ESect-6.4 P-54ESect-6.4 P-55ESect-6.4 P-56ESect-6.4 P-57ESect-6.4 P-58ESect-6.4 P-59ESect-6.4 P-60ESect-6.4 P-61ESect-6.4 P-62ESect-6.4 P-63ESect-6.4 P-64ESect-6.4 P-65ESect-6.4 P-66ECh-6 P-1RECh-6 P-2RECh-6 P-3RECh-6 P-4RECh-6 P-5RECh-6 P-6RECh-6 P-7RECh-6 P-8RECh-6 P-9RECh-6 P-10RECh-6 P-11RECh-6 P-12RECh-6 P-13RECh-6 P-14RECh-6 P-15RECh-6 P-16RECh-6 P-17RECh-6 P-18RECh-6 P-19RECh-6 P-20RECh-6 P-21RECh-6 P-22RECh-6 P-23RECh-6 P-24RECh-6 P-25RECh-6 P-26RECh-6 P-27RECh-6 P-28RECh-6 P-29RECh-6 P-30RECh-6 P-31RECh-6 P-32RECh-6 P-33RECh-6 P-34RECh-6 P-35RECh-6 P-36RECh-6 P-37RECh-6 P-38RECh-6 P-39RECh-6 P-40RECh-6 P-41RECh-6 P-42RECh-6 P-43RECh-6 P-44RECh-6 P-45RECh-6 P-46RECh-6 P-47RECh-6 P-48RECh-6 P-49RECh-6 P-50RECh-6 P-51RECh-6 P-52RECh-6 P-53RECh-6 P-54RECh-6 P-55RECh-6 P-56RECh-6 P-57RECh-6 P-58RECh-6 P-59RECh-6 P-60RECh-6 P-61RECh-6 P-62RECh-6 P-1PSCh-6 P-2PSCh-6 P-3PSCh-6 P-4PSCh-6 P-5PSCh-6 P-6PSCh-6 P-7PSCh-6 P-8PSCh-6 P-9PSCh-6 P-10PSCh-6 P-11PSCh-6 P-12PSCh-6 P-13PS

Additional Math Solutions

Find more solutions based on key concepts

Show solutions add

Use the definition of the derivative to find the slope of the tangent line to the graph of the function f(x) = ...

Applied Calculus for the Managerial, Life, and Social Sciences: A Brief Approach

In Problems 39-44, simplify each expression. Assume that all variables are positive. 16a2b38a3b5

Mathematical Applications for the Management, Life, and Social Sciences

Find angle A in Illustration 6. ILLUSTRATION 6

Elementary Technical Mathematics

Verifying an Identity In Exercises 11-18, verify the identity. cosh2x=1+cosh2x2

Calculus: Early Transcendental Functions (MindTap Course List)

A definite integral for the area of the region bounded by y = 2 − x2 and y = x2 is:

Study Guide for Stewart's Single Variable Calculus: Early Transcendentals, 8th

Write as an iterated integral, where D is shown at the right.

Study Guide for Stewart's Multivariable Calculus, 8th