HW Supplement: Exponentials Name 1. Find the derivatives. Show all work. Simplify your answers. a. f(x)= lavendo to x b. g(x)=e*+x² (+1) 3=2+5e c. f(t)=(1-1)e³1+2 (hint: product rule) ling Tin 2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x) [1,5], accurate to 4 decimal places. = e* +e** x² on To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max feature of your calculator. Provide a sketch of the graph. (over) HW Supplement: Exponentials Name 1. Find the derivatives. Show all work. Simplify your answers. a. f(x)= lavendo to x b. g(x)=e*+x² (+1) 3=2+5e c. f(t)=(1-1)e³1+2 (hint: product rule) ling Tin 2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x) [1,5], accurate to 4 decimal places. = e* +e** x² on To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max feature of your calculator. Provide a sketch of the graph. (over)
HW Supplement: Exponentials Name 1. Find the derivatives. Show all work. Simplify your answers. a. f(x)= lavendo to x b. g(x)=e*+x² (+1) 3=2+5e c. f(t)=(1-1)e³1+2 (hint: product rule) ling Tin 2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x) [1,5], accurate to 4 decimal places. = e* +e** x² on To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max feature of your calculator. Provide a sketch of the graph. (over) HW Supplement: Exponentials Name 1. Find the derivatives. Show all work. Simplify your answers. a. f(x)= lavendo to x b. g(x)=e*+x² (+1) 3=2+5e c. f(t)=(1-1)e³1+2 (hint: product rule) ling Tin 2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x) [1,5], accurate to 4 decimal places. = e* +e** x² on To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max feature of your calculator. Provide a sketch of the graph. (over)
Chapter3: Functions
Section3.4: Composition Of Functions
Problem 2SE: What is the composition of two functions, fg ?
Question
Solve for all of these with steps
![HW Supplement: Exponentials
Name
1. Find the derivatives. Show all work. Simplify your answers.
a. f(x)= lavendo to
x
b. g(x)=e*+x²
(+1)
3=2+5e
c. f(t)=(1-1)e³1+2
(hint: product rule)
ling Tin
2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x)
[1,5], accurate to 4 decimal places.
=
e* +e**
x²
on
To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max
feature of your calculator. Provide a sketch of the graph.
(over)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff0aafe4d-d53d-4245-bfd6-73a95d183b3c%2Ff5f46500-197d-4b2d-8bbc-225fb12b739c%2Fj0by1g6_processed.jpeg&w=3840&q=75)
Transcribed Image Text:HW Supplement: Exponentials
Name
1. Find the derivatives. Show all work. Simplify your answers.
a. f(x)= lavendo to
x
b. g(x)=e*+x²
(+1)
3=2+5e
c. f(t)=(1-1)e³1+2
(hint: product rule)
ling Tin
2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x)
[1,5], accurate to 4 decimal places.
=
e* +e**
x²
on
To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max
feature of your calculator. Provide a sketch of the graph.
(over)
![HW Supplement: Exponentials
Name
1. Find the derivatives. Show all work. Simplify your answers.
a. f(x)= lavendo to
x
b. g(x)=e*+x²
(+1)
3=2+5e
c. f(t)=(1-1)e³1+2
(hint: product rule)
ling Tin
2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x)
[1,5], accurate to 4 decimal places.
=
e* +e**
x²
on
To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max
feature of your calculator. Provide a sketch of the graph.
(over)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff0aafe4d-d53d-4245-bfd6-73a95d183b3c%2Ff5f46500-197d-4b2d-8bbc-225fb12b739c%2F3cyymhs_processed.jpeg&w=3840&q=75)
Transcribed Image Text:HW Supplement: Exponentials
Name
1. Find the derivatives. Show all work. Simplify your answers.
a. f(x)= lavendo to
x
b. g(x)=e*+x²
(+1)
3=2+5e
c. f(t)=(1-1)e³1+2
(hint: product rule)
ling Tin
2. Apply the Absolute Extrema Theorem to find the absolute extrema of k(x)
[1,5], accurate to 4 decimal places.
=
e* +e**
x²
on
To find the critical points, you do not need to derive. You may use the CALC 3:min or 4:max
feature of your calculator. Provide a sketch of the graph.
(over)
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