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3 years ago

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If f(x) is differentiable for the closed interval [−4, 0] such that f(−4) = 5 and f(0) = 9, then there exists a value c, −4 <

c < 0 such that
f(c) = 0
f '(c) = 0
f (c) = 1
f '(c) = 1

1 answer:

Dennis_Churaev [7]3 years ago

4 0

Ummm just look at this photo

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The total height of the Statue of Liberty and its pedestal is 153 feet more than the height of the statue. Write and solve an eq

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Answer:

The height of the statue is 152 feet

Step-by-step explanation:

<u><em>The complete question is :</em></u>

The total height of the Statue of Liberty and its pedestal is 305 feet. This is 153 more than the height of the statue. Write and solve an equation to find the height h (in feet) of the statue.

Let

h ----> the height of the statue in feet

p ---> the height of the pedestal in feet

we know that

$h+p=305$ ----> equation A

$h+153=h+p$ ---> equation B

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substitute equation A in equation B and solve for h

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$h=305-153$

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3 years ago

What is the value of x???

motikmotik

The given polygon isa pentagon and the sum of its exterior angle is 360°. The value of x from the given polygon is 8

<h3>Sum of the exterior angle of a polygon</h3>

The given polygon isa pentagon and the sum of its exterior angle is 360°.

Take the sum of the angles and equate to 360° as shown;

77 + 66 + 62+ 59 + 12x = 360°

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Learn more on exterior angles here: brainly.com/question/2546141

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2 years ago

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Step-by-step explanation:

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The product is given as:

$(s^2+5s)(s^3+4s^2)$

Rewrite as:

$(s^2+5s)(s^3+4s^2) = (s^2+5s) \times (s^3+4s^2)$

Expand the expression on the right-hand side

$(s^2+5s)(s^3+4s^2) = s^2\times (s^3+4s^2)+5s \times (s^3+4s^2)$

Distribute the expressions

$(s^2+5s)(s^3+4s^2) = s^5+4s^4+5s^4+20s^3$

Evaluate like terms

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