Can someone help me with Algebra I B in Connexus?

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Can someone help me with Algebra I B in Connexus?

Mathematics
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Here's the problem I need help on.
1 Attachment
Yeah I can. Just give me a second.
The answer would be 2.25

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Other answers:

you still have to multiply the x's
Could you show me how to do it in a step by step process so I understand how to do it on my own?
Yeah one second. I have to type it.
1. Use distributive property 6^2 (x^-2)^2 (0.5x)^4 2. Simplify 6^2 to 36 36(x^-2)^2(0.5x)^4 3. Simplify (x^-2)^2 to x^-4 36x^-4 (0.5x)^4 4. Use the Negative Power Rule 36 * 1/x^4 (0.5x)^4 5. USe Distributive Property 36 * 1/x^4 * 0.5^4 x^4 6.Simplify 0.5^4 to 0.0625 36 * 1/x^4 * 0.0625 x^4 7. Simplify again 2.25x^4/x^4 8. Cancel x^4 2.25 Answer: 2.25
^ = x to the power of x * = multiplication / = fraction/division
There is no division x^4 * x^4
(x^-2)^2 = x^4
When you x^4 on top and on the bottom of a fraction you cancel them out. I have done algebra for the past two years I know this.
the exponents multiply and a negative times a negative is posative
And according to the Negative Power Rule, if you have a number to the negative power, you need to move it to the bottom of a equation to make it positive
You have to multiply the exponet 2 and -2 which is a negative
exponents*
you are not multiplying a fration
I know that. That is not what I said.
if you moved it to the bottom you would have 6/x^4 *(0.5x)^4
Exponents 2 and -2 make -4 which has to become the denominator of the equation.
Exactly! Then the exponent 4 would have to be distributed to both the x and the 0/5
0/5*
0.5*
which would make 36 * 0.0625^4/x^4
That simplifies to 2.25x^4/x^4
Cancel out the x^4 and you have 2.25. Do you get what I am saying?
I wouldn't think so, but I could be wrong. I do understand what you are saying, but I do not agree with it. But you could be right.
I could be wrong as well. I guess we will just have to see which is correct once the questioner (is that how you would say it? lol) gets back.
I just typed this into a graphing calculator and it came back as 1 E -4 Since I don't have a value for x I am assuming it returned a one and a -4. That would make you correct, Good Job. I learned something :)
OMG thanks guys!

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