Richard simplified an expression in three steps, as shown below: I will include picture below. Which is the first incorrect step and why? Step 1: all the exponents are multiplied by 3 Step 2: the exponents in the denominator are multiplied Step 3: the exponents of the same base are subtracted during division Step 3: the exponents of the same base are added during division
Please answer!
The pic might not be cleaar
idk why
Btw i answered b i just wanted to know if its right
kalihood do you think my answer is right?
That's what I see
hold up let me get a better one
what this one is the same
is it ok if i send it in text?
like this
It still looks exactly the same..
x to the power of negative 4 multiplied by y to the power of 2, over y multiplied by x to the power of 2 multiplied by x to the power of 2 multiplied by y to the power of negative 4, the whole to the power of 3 equals x to the power of negative 12 multiplied by y to the power of 6, over y to the power of 3 multiplied by x to the power of 6 multiplied by x to the power of 6 multiplied by y to the power of negative 12 equals x to the power of negative 12 multiplied by y to the power of 6, over y to the power of negative 36 multiplied by x to the power of 36 equals x to the power of negative 48 times y to the power of 42.
There you go.
i picked the second answer
To those who can't see it- |dw:1607468282545:dw|
Yes that's what it is!
(I'll be going over these step by step, might take a bit) But yes, B is correct. Because instead of adding powers to the same he multiplied the powers of same base in denominator. Step one is he multiplied by three (3). \[\frac{ x ^{-4}y ^{-2} }{ yx ^{2}\times x ^{2} y-4 }^{3}=\frac{ x ^{-12}y ^{6} }{y ^{3}x ^{6}y-12 }\]
Instead of adding, he multiplied step two (2) \[\frac{ x ^{-12}y ^{6} }{ y ^{3}x ^{6}\times x ^{6}y ^{-12}}= \frac{ x ^{-12}y ^{6} }{ x ^{12}y ^{-9} }\]
Wow, this is a great explanation man
Thank you for taking your time to write this
I'll keep all of this mind
And the exponents of the same base are subtracted during division \[\frac{ x ^{-12}y ^{6} }{ x ^{12}y ^{-9}}=x ^{-12-12}y ^{6+9}\]
Which he equaled it out to be\[=x ^{-24}y ^{15}\]
No problem
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