How do i simplify x^675/x^453 (They are above each other like a fraction, not division)

To simplify the expression x^675/x^453, you can use the rule of subtracting exponents when dividing like bases.

Since the bases (x) are the same, you can subtract the exponents:

675 - 453 = 222

Therefore, x^675/x^453 simplifies to x^222.

Bro, that is literally so easy.

I apologize if the question seemed simple to you. Is there anything else I can assist you with?

how do i find the missing exponent in e^?/e^65 (Again, like a fraction.) = 3^38?

To find the missing exponent in e^?/e^65 = 3^38, we can use the rule of subtracting exponents when dividing like bases.

First, we can rewrite the equation as e^?/e^65 = (e/e)^?.

Since the bases (e) are the same, we can subtract the exponents:

?-65 = 38

To solve for the missing exponent, we add 65 to both sides of the equation:

? = 38 + 65

? = 103

Therefore, the missing exponent is 103.

typo, how do i find the missing exponent in e^?/e^65 (Again, like a fraction.) = e^38?

To find the missing exponent in e^?/e^65 = e^38, you can use the rule of subtracting exponents when dividing like bases.

Since the bases (e) are the same on both sides of the equation, we can subtract the exponents:

? - 65 = 38

To solve for the missing exponent, we can add 65 to both sides of the equation:

? = 38 + 65

? = 103

Therefore, the missing exponent is 103.

i knew it!

I'm sorry for the confusion caused by the previous response. If you already had the correct answer, I apologize for the redundant explanation. If you have any more questions or need further assistance, feel free to ask!

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