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adell
2 months ago
6

If the end behavior is increasing to the left, what might be true about the function? Select all that apply.

Mathematics
1 answer:
zzz [12.3K]2 months ago
6 0

The degree is positive and even

The degree is negative and odd

Follow these steps: Have faith in me

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The Huey family is buying a winter cover for their above-ground pool, which is rectangular and measures 18 ft x 9 ft. They wish for the cover to extend 15 inches over the pool on each side.
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Estimate the value of 9.9 squared x 1.79
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9.9 squared times 1.79
Calculating 9.9^2 gives 98.01
Then multiplying 98.01 by 1.79 results in 175.4379
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Dave is driving to Gilmore to visit his friend. If he wants to stop for lunch when he is about halfway there, in which town shou
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He should plan to stop at Springfield.

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Use the drawing tool(s) to form the correct answer on the provided number line. Will brought a 144-ounce cooler filled with wate
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Answer:

Total water in the cooler = 144 ounces

Water used for his bottle = 16 ounces

Water in each plastic cup = x ounces

Total number of cups = 16

The equation reflecting this information is

⇒ 16 + 16 x = 144

⇒16 x = 144 - 16

⇒16 x = 128

⇒ x = 128 ÷ 16

⇒ x = 8

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It does not specify if after filling 16 plastic cups there is water remaining in the cooler.

If some water remains in the cooler after filling those cups, let’s say its volume is y -ounces.

Then the equation would change to

⇒144 = 16 + 16 x + y

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This results in an equation with two variables, meaning that for various amounts of water left in the cooler (y), different amounts of water can go into the cups (x).




6 0
1 month ago
The rate of change (dP/dt), of the number of people on an ocean beach is modeled by a logistic differential equation. The maximu
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Answer:

\frac{dP}{dt} = 2.4P(1 - \frac{P}{1200})

Step-by-step explanation:

The equation for the logistic differential model is:

\frac{dP}{dt} = rP(1 - \frac{P}{K})

In this scenario, we have that:

K = 1200, representing the carrying capacity for the population, which describes the utmost number of individuals permitted on the beach.

At 10 A.M., there are 200 individuals on the beach, increasing at a rate of 400 people per hour.

This implies\frac{dP}{dt} = 400 when P = 200. From this, we can derive r, the growth rate,

Thus

\frac{dP}{dt} = rP(1 - \frac{P}{K})

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166.67r = 400

r = 2.4

Consequently, the differential equation is:

\frac{dP}{dt} = rP(1 - \frac{P}{K})

\frac{dP}{dt} = 2.4P(1 - \frac{P}{1200})

3 0
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