-4- 1- 6 10 --1- --2- On the intervals [0, 4] and [6, 10], h(t) is defined by two linear expressions (shown in the graph), while on the interval [4, 6] it is constant (not shown in the graph). In other words, h(t) = C for all values of t in the interval [4, 6]. 10 Use the properties of the definite integral to find C if it is known that: | h(t) dt = 8 Hint: Interpret the definite integral as the net area between the curve and the x-axis.
-4- 1- 6 10 --1- --2- On the intervals [0, 4] and [6, 10], h(t) is defined by two linear expressions (shown in the graph), while on the interval [4, 6] it is constant (not shown in the graph). In other words, h(t) = C for all values of t in the interval [4, 6]. 10 Use the properties of the definite integral to find C if it is known that: | h(t) dt = 8 Hint: Interpret the definite integral as the net area between the curve and the x-axis.
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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Question
![-4-
1-
6
10
--1-
--2-
On the intervals [0, 4] and [6, 10], h(t) is defined by two linear expressions (shown in the graph),
while on the interval [4, 6] it is constant (not shown in the graph). In other words, h(t) = C
for all values of t in the interval [4, 6].
10
Use the properties of the definite integral to find C if it is known that:
| h(t)
dt = 8
Hint: Interpret the definite integral as the net area between the curve and the x-axis.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb0cf575e-fdba-4c69-aae8-95f8048fc0c1%2Fcefe47ed-0229-4b9f-8428-def6d976c8ba%2Fbztslbl.png&w=3840&q=75)
Transcribed Image Text:-4-
1-
6
10
--1-
--2-
On the intervals [0, 4] and [6, 10], h(t) is defined by two linear expressions (shown in the graph),
while on the interval [4, 6] it is constant (not shown in the graph). In other words, h(t) = C
for all values of t in the interval [4, 6].
10
Use the properties of the definite integral to find C if it is known that:
| h(t)
dt = 8
Hint: Interpret the definite integral as the net area between the curve and the x-axis.
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