C. CALCULUS-I (S20) E.C. NAME 1. Find the function h such that h"(x)=36t +24t – 4, h'(1)=-1 and h(-1) = 1 2. Evaluate b.f x² dx Jx'(2x +5)'dx V1-7x а. d. sin 6xcos 6xdx e. [tº cos(2r' + 4)dt c. [cos 3xsin 3xdx с. 3. Use the definition of the definite integral to evaluate (6x² – 4x +1)dx %3D 4. Find the area under the curve of f(x) = 6x² – 7x+2 from x = 1 to x=2 5. Evaluate b. [ sin 3xcos 3.xdx а. V5x* +2 C. tan 4xsec24xdx CHILD CARE CCSWFL Employee Portal te Now d. e. xsin(3x +1)dx cos 5xsin 5xdx f. [ x* cos(2x' +1)dx

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter1: Functions
Section1.2: Functions Given By Tables
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C.
CALCULUS-I (S20) E.C. NAME
1. Find the function h such that h"(x)=36t +24t – 4, h'(1)=-1 and h(-1) = 1
2. Evaluate
b.f
x²
dx
Jx'(2x +5)'dx
V1-7x
а.
d. sin 6xcos 6xdx
e. [tº cos(2r' + 4)dt
c. [cos 3xsin 3xdx
с.
3. Use the definition of the definite integral to evaluate (6x² – 4x +1)dx
%3D
4. Find the area under the curve of f(x) = 6x² – 7x+2 from x = 1 to x=2
5. Evaluate
b. [ sin 3xcos 3.xdx
а.
V5x* +2
Transcribed Image Text:C. CALCULUS-I (S20) E.C. NAME 1. Find the function h such that h"(x)=36t +24t – 4, h'(1)=-1 and h(-1) = 1 2. Evaluate b.f x² dx Jx'(2x +5)'dx V1-7x а. d. sin 6xcos 6xdx e. [tº cos(2r' + 4)dt c. [cos 3xsin 3xdx с. 3. Use the definition of the definite integral to evaluate (6x² – 4x +1)dx %3D 4. Find the area under the curve of f(x) = 6x² – 7x+2 from x = 1 to x=2 5. Evaluate b. [ sin 3xcos 3.xdx а. V5x* +2
C.
tan 4xsec24xdx
CHILD
CARE
CCSWFL Employee Portal
te Now
d.
e. xsin(3x +1)dx
cos 5xsin 5xdx
f. [ x* cos(2x' +1)dx
Transcribed Image Text:C. tan 4xsec24xdx CHILD CARE CCSWFL Employee Portal te Now d. e. xsin(3x +1)dx cos 5xsin 5xdx f. [ x* cos(2x' +1)dx
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