Evaluate the indefinite integral. \int (4x+5)^{9}dx

Juan Hewlett

Juan Hewlett

Answered question

2022-01-03

Evaluate the indefinite integral.
(4x+5)9dx

Answer & Explanation

temnimam2

temnimam2

Beginner2022-01-04Added 36 answers

Step 1
To Determine: evaluate the indefinite integral.
Given: we have (4x+5)9dx
Explanation: we have (4x+5)9dx
let us consider u=4x+5du=4dx
then the integral becomes
(4x+5)9dx
=14u9du
=14u1010
Step 2
now putting the value of u then we have
(4x+5)9dx=14(4x+5)1010
=(4x+5)1040+c
Nadine Salcido

Nadine Salcido

Beginner2022-01-05Added 34 answers

Given:
(4x+5)9dx
=14u9du
Now we calculate:
u9du
=u1010
We substitute the already calculated integrals:
14u9du
=u1040
=(4x+5)1040
Answer:
=(4x+5)1040+C
karton

karton

Expert2022-01-11Added 613 answers

(4x+5)9dxNeed to make a replacementt94dtuse properties14t9dt14t1010Substitute back14(4x+5)1010(4x+5)1040Solution:(4x+5)1040+C

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