Pls help ASAP Suppose that a < b < C and f is continuous.Select the true statement.с[ 1 (2) de - [1 (2) de + ] 1 (2) def(x) dxbbab11 (2) da - ] 1 (12) da + ][1 (2) de=dxaa[ ƒ (x) dx = [ ƒ (x) dx -a[ f(x) dxbbbCOĴ ƒ (x) dx = ƒ ƒ (x) dx − [ƒ (2) dadx

By using second fundamental theorem of calculus, we will find the property.

Suppose that a < b < c and f is continuous. Select the true statement. C с C [ 1 (2) de - [1(4) de + ] 1 (1) de = f(x) dx x) dx a b a a b b ƒ ƒ (2) dx = ↑ ƒ (a) da + Ĵª ƒ (2) da dx C = a a if(2) de fi de if(z) dz f(x) dx dx dx a C b b b с ƒ ƒ (2) dx = ƒ ƒ (x) dx − ƒ ƒ (2) da - dx - a a C

Suppose that a < b < c and f is continuous. Select the true statement. C с C [ 1 (2) de - [1(4) de + ] 1 (1) de = f(x) dx x) dx a b a a b b ƒ ƒ (2) dx = ↑ ƒ (a) da + Ĵª ƒ (2) da dx C = a a if(2) de fi de if(z) dz f(x) dx dx dx a C b b b с ƒ ƒ (2) dx = ƒ ƒ (x) dx − ƒ ƒ (2) da - dx - a a C

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter4: Calculating The Derivative

Section4.4: Derivatives Of Exponential Functions

Problem 37E: Use graphical differentiation to verify that ddxex=ex.

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