To find the arclength of y = 4x² - 3 from a = 0 to x = 4, which is the correct integral? √ VI + Sada √I+64zdz OL= OL= L = √² OL= OL= Now that you have the correct integral, use the substitution u = 8x to re-write the integral in terms of u. Which is the correct result? √1+8x²dx f /* √1 +64x² dx OL== COL= OL= 11. 0 32 1 OL= = √1 +4u² du 1 32 0 10 32 √1+8udu 32 √1+ udu √1+ u²du What is the value of the integral? Hint: Use formula #21 in the Table of Integrals at the back of your text. You may enter a decimal approximation for your solution.

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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To find the arclength of y = 4x² - 3 from a = 0 to x = 4, which is the correct integral?
√ √I + Bada
VI +64zdz
OL=
OL=
L = √²
√
OL=
OL=
Now that you have the correct integral, use the substitution u 8x to re-write the integral in terms of u.
Which is the correct result?
OL==
OL=
COL=
OL=
√1+8x²dx
√1 +64a³da
32
11.0
1
32
1/√1 +4u² du
0
0
32
√1+8udu
32
√1+ udu
√1+ u²du
What is the value of the integral? Hint: Use formula #21 in the Table of Integrals at the back of your text.
You may enter a decimal approximation for your solution.
Transcribed Image Text:To find the arclength of y = 4x² - 3 from a = 0 to x = 4, which is the correct integral? √ √I + Bada VI +64zdz OL= OL= L = √² √ OL= OL= Now that you have the correct integral, use the substitution u 8x to re-write the integral in terms of u. Which is the correct result? OL== OL= COL= OL= √1+8x²dx √1 +64a³da 32 11.0 1 32 1/√1 +4u² du 0 0 32 √1+8udu 32 √1+ udu √1+ u²du What is the value of the integral? Hint: Use formula #21 in the Table of Integrals at the back of your text. You may enter a decimal approximation for your solution.
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