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Emma Tassy

Emma T.

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Find the derivative of the given function.
$y=\ln \left(x^{2}+1\right)^{20}$

Find the derivative of the given function. $y=\ln \left(x^{2}+1\right)^{20}$

Calculus, Early Transcendentals

The Derivative

Logarithmic Functions

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Israel Hernandez verified

Numerade educator

Factor. 9a2−9d2

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Bcrypt_Sha256$$2B$12$Koudzt7Vugfesdqzt.Btsohdsno3/5Wc5Bsgjhyqjgxswzij15Z06 Bcrypt_Sha256$$2B$12$Koudzt7Vugfesdqzt.Btsoec1F7Nikxndin/Owbntbjji9Jzcznki verified

Numerade educator

Solve the given equation for x. 109−3x=102x−8 x=​(Type a fraction or an integer. Simplify your​ answer.)

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Ahmet Yavas verified

Numerade educator

Find the equation for any horizontal asymptotes for the function below. ​f(x)=

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Bcrypt_Sha256$$2B$12$Koudzt7Vugfesdqzt.Btsohdsno3/5Wc5Bsgjhyqjgxswzij15Z06 Bcrypt_Sha256$$2B$12$Koudzt7Vugfesdqzt.Btsoec1F7Nikxndin/Owbntbjji9Jzcznki verified

Numerade educator

Find and simplify the expression if f(x)=x2−11. ​f(5​x)

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Ahmet Yavas verified

Numerade educator

Write an equation for the​ lowest-degree polynomial function with the graph and intercepts shown in the figure. For this​ exercise, make the leading coefficient be 1 or −1. -10 -5 5 10 -10 -5 5 10 x f(x)

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Ahmet Yavas verified

Numerade educator

Write in terms of simpler forms. loghL8

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Ahmet Yavas verified

Numerade educator

Use the revenue and cost functions​ below, to answer parts​ (A), (B), and​ (C). ​R(x)=80x−3x2, 1≤x≤20 ​C(x)=130+15x, 1≤x≤20 ​(A) What is the profit​ function? ​P(x)= (B) What is the domain of the profit​ function? A. ​[0,20​] B. ​[0,80​] C. ​[0,218​] D. ​[1,20​]

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Ahmet Yavas verified

Numerade educator

Find the vertex form of the function. Then find each of the following. ​(A) Intercepts    ​(B) Vertex    ​(C) Maximum or minimum    ​(D) Range s(x)=−5x2−10x−2

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Ahmet Yavas verified

Numerade educator

Rewrite the expression log416=2 in equivalent exponential form.

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Ahmet Yavas verified

Numerade educator

For the function g(x)=−(x+2)2+4​, find each of the following by referring to the graph. ​(A) Intercepts     ​(B) Vertex    ​(C) Maximum or minimum     ​(D) Range

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