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Anyone, please help me please answer my question because I have to pass this tomorrow morning:(

Instructions: Simplify.Your answer should contain only positive exponents.​

Anyone, please help me please answer my question because I have to pass this tomorrow-example-1
User Thejaz
by
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1 Answer

3 votes

Explanation:

If you need help with how I got my answer, you can ask me.


\frac{2yx {}^( - 4) }{(x {}^( - 4)y {}^(4)) {}^(3) * 2x {}^( - 1)y {}^( - 3) }


\frac{2yx {}^( - 4) }{x {}^( - 12)y {}^(12) * 2x {}^( - 1)y {}^( - 3) }


\frac{2y x {}^( - 4) }{2x {}^( - 13) y {}^( - 9) }


= x {}^(9) y {}^( - 8)


= \frac{x {}^(9) }{y {}^(8) }

12.


( \frac{2u {}^( 4) }{ - u {}^(2)v {}^( - 1) * 2uv {}^( - 4) } ) {}^( - 1)


( \frac{2u {}^(4) * 1 }{ - 2 {u}^(3)v {}^( - 5) } ) {}^( - 1)


( - u v {}^( 5) ) {}^( - 1)


= - u {}^( - 1) v {}^( - 5) = - \frac{ 1}{uv {}^(5) }

13.


- \frac{2m {}^(4)n {}^( - 1) }{( - m {}^(2)n {}^( - 2)) {}^( - 1) * - nm {}^( - 3) }


- \frac{2m {}^(4)n {}^( - 1) }{ - m {}^( - 2) n {}^(2) * - nm {}^( - 3) }


- \frac{2m {}^(4) n {}^( - 1) }{m {}^( - 5)n {}^(3) } = - 2m {}^(9) n {}^( - 4)


= - \frac{2m {}^(9) }{n {}^(4) }

14.


( \frac{x {}^(3)y {}^( - 4) }{ - {x}^(2) y {}^( - 3) * yx {}^(0) } ) {}^(3)


( \frac{x {}^(3)y {}^( - 4) }{ - {x}^( - 2)y {}^( - 2) } ) {}^(3)


( - {x}^(5) y {}^( - 2) ) {}^(3) = - x {}^(15) y {}^( - 6)


- \frac{x {}^(15) }{ {y}^(6) }

15.


- \frac{yx {}^(4) * - {y}^(3) z { }^( - 4) }{(z {y}^(2) ) {}^(4) }


- \frac{ - y {}^(4) x {}^(4) z {}^( - 4) }{ {z}^(4) y {}^(8) } = - y {}^(4) x {}^(4) z {}^( - 8) = - \frac{(xy) {}^(4) }{ {z}^(8) }

16.


\frac{h {}^(7)j {k}^(4) }{4h {}^(4) } = (1)/(4) h {}^(3) = \frac{h {}^(3) jk {}^(4) }{4}

User Ron Savage
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