Let [*h(t)dt 2 She -8 -8 h(t)dt + [²h(t)dt =[ 3 I he -8 Use the given definite integrals above to evaluate each definite integral below. [²₁h(t)dt =[ -8 h(t)dt - [² h(t)dt 3 h(t)dt = 252 3 She h(t)dt = -126

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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**Definite Integrals Evaluation Practice**

Let

\[
\int_{-8}^{3} h(t) \, dt = 252 \quad \text{and} \quad \int_{2}^{3} h(t) \, dt = -126
\]

Use the given definite integrals above to evaluate each definite integral below.

1. \(\int_{-8}^{2} h(t) \, dt = \) [ ]

2. \(\int_{2}^{-8} h(t) \, dt = \) [ ]

3. \(\int_{-8}^{2} h(t) \, dt + \int_{3}^{2} h(t) \, dt = \) [ ]

4. \(\int_{-8}^{2} h(t) \, dt - \int_{3}^{2} h(t) \, dt = \) [ ]
Transcribed Image Text:**Definite Integrals Evaluation Practice** Let \[ \int_{-8}^{3} h(t) \, dt = 252 \quad \text{and} \quad \int_{2}^{3} h(t) \, dt = -126 \] Use the given definite integrals above to evaluate each definite integral below. 1. \(\int_{-8}^{2} h(t) \, dt = \) [ ] 2. \(\int_{2}^{-8} h(t) \, dt = \) [ ] 3. \(\int_{-8}^{2} h(t) \, dt + \int_{3}^{2} h(t) \, dt = \) [ ] 4. \(\int_{-8}^{2} h(t) \, dt - \int_{3}^{2} h(t) \, dt = \) [ ]
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