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4 years ago

5

In a fish tank, the number of orange fish is 114 times the number of blue fish. Drag blue fish to represent the number of blue f

ish in the tank for every 5 orange fish.

1 answer:

polet [3.4K]4 years ago

3 0

109 can be d answerrr

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A hotel offers a reward program based on the number of nights stayed. The function f(x) represents the number of free nights ear

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Answer: option a. A customer earns 1 free night per 10 nights stayed.

Explanation:

Building a table can help you:

x: number of nigths stayed ---------- f(x) = 1/x: number of free nights

10 --------------------------------------------- 10/10 = 1

20 -------------------------------------------- 20/10 = 2

30 -------------------------------------------- 30/10 = 3

40 -------------------------------------------- 40/10 = 4

Then, the pattern permits you to conclude that a customer earns 1 free night per each 10 nights stayed, which is the option a.

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Priscilla invests $10,000 in an account that compounds interest continuously and earns 11%. How long will it take for her money

Shkiper50 [21]

Answer:

Step-by-step explanation:

When the interest compounds continuously, our formula is

$A(t)=Pe^{rt}$

If we start with 10000 and are looking for how long, t, it takes to double, we are looking for how long it will take for our account to have 2 times 10000. That's 20000. Therefore, our equation is

$20000=10000e^{.11t}$

Divide both sides by 10000 to get

$2=e^{.11t}$

Take the natural log of both sides to "undo" that e:

$ln(2)=ln(e^{.11t})$

Again, since ln and e undo each other what we have now is

ln(2) = .11t and

$\frac{ln(2)}{.11}=t$ so

t = 6.3 years

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3 years ago

Given that BE≅CE and AE≅DE which of the following triangle congruence statements can be used to prove that BA≅CD? PLEASE HELP!!!

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Side angle side ( it forms a vertical angle )

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3 years ago

Write y=(x-1)(x+6) in standard form.

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y = x^2+5x-6 is the answer.

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The function h = -t 2 + 95 models the path of a ball thrown by a boy where h represents height, in feet, and t represents the ti

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On a building 95 feet from the ground

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