Mathematics, 03.07.2020 19:01 beetle1234

I’ll give brainliest to whoever helps me answer this question correctly.

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Answer from: aambitiouss

$\sqrt[12]{8}^x$

Step-by-step explanation:

$\sqrt[3]{8}^{\frac{1}{4}x} =$

$= (8^{\frac{1}{3}})^{\frac{1}{4}x}$

$= 8^{\frac{1}{3} \times \frac{1}{4}x}$

$= 8^{\frac{1}{12}x}$

$= \sqrt[12]{8}^x$

Answer from: lazavionadams81

$\sqrt[12]{x}^8$ , The 3rd answer

Step-by-step explanation:

When you exponent an exponent, you multiply the 2 exponents together.

Step 1: Rewrite $\sqrt[3]{8}$ to exponential form

$(8^{1/3})^{{1/4x}$

Step 2: Multiply exponents

$8^{1/12x}$

Step 3: Rewrite as radical

$\sqrt[12]{8}^{x}$

And we have our answer!

Answer from: Quest

30 miles

step-by-step explanation:

we know that 60 seconds equals 1 minute and 60 minutes 1 hour

44 ft 60 sec 60 min 158400 ft

* * =

1 sec 1 min 1 hour hour

we know that there are 5280 ft per mile

158400 ft 1 mile 30 miles

* =

1 hour 5280 ft 1 hour

so in 1 hour it can travel 30 miles

Answer from: Quest

let's cover over the formula of the vertex:

y = a(x – h)^2 + k

in this formula, (h,k) are the vertex, always remember that the positive or negative value of the vertex is based on the sign it has.

for example, if the vertex is -3,-6 then both the x and y value would have the positive sign attached to it and if it were a positive x and y value, then a negative sign would be attached to it.

with that being said, for our problem the x value is a positive one so we are looking for a number with a negative sign next to it, in this case the first and second choice.

however, for the first answer choice it isn't quite part of the formula so we know that the answer choice correctly displays the x value.

to confirm, we can see if the -1 fits correctly with the second answer choice, and as mentioned above a negative number will have a positive sign attached to it. so, for our problem we can see that -1 has been changed to +1, so we can confirm that the second answer choice is correct.

hence, our final answer is y=(x - 1)^2 + 1

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