Mathematics : asked on mochoa4
 16.07.2021

Simplify -z + 17x ??

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Step-by-step answer

24.06.2023, solved by verified expert
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Step-by-step explanation:

This expression has two terms.  They have nothing in common, so we cannot factor.  We could write it at 17x - z.  

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Mathematics
Step-by-step answer
P Answered by PhD

8x-8z

Step-by-step explanation:

6x-3y-z+2x+3y-7z this equation goes to every step below.

since there are 2 opposites, add up to zero, remove them from the expression

-> 6x-z+2x-7z. (-3y. +3y)

collect like terms.

-> 8x-z-7z. (6x. +2x)

collect like terms.

-> 8x-8z

Mathematics
Step-by-step answer
P Answered by PhD

8x-8z

Step-by-step explanation:

6x-3y-z+2x+3y-7z this equation goes to every step below.

since there are 2 opposites, add up to zero, remove them from the expression

-> 6x-z+2x-7z. (-3y. +3y)

collect like terms.

-> 8x-z-7z. (6x. +2x)

collect like terms.

-> 8x-8z

Mathematics
Step-by-step answer
P Answered by PhD

=5

Step-by-step explanation

i could be wrong i am sorry if i am:(

Mathematics
Step-by-step answer
P Answered by PhD

-z⁻⁵w²

Step-by-step explanation:

(-z⁻²w²){(z⁻²)⁻¹}

simplify each first

{(z⁻²)⁻¹}  = z⁻²⁻¹ =  z⁻³

(-z⁻²w²) z⁻³

-z⁻² z⁻³ w²)

-z⁻²⁺⁽⁻³⁾w²

-z⁻²⁻³w²

-z⁻⁵w²

Mathematics
Step-by-step answer
P Answered by PhD

=5

Step-by-step explanation

i could be wrong i am sorry if i am:(

Mathematics
Step-by-step answer
P Answered by PhD

-z⁻⁵w²

Step-by-step explanation:

(-z⁻²w²){(z⁻²)⁻¹}

simplify each first

{(z⁻²)⁻¹}  = z⁻²⁻¹ =  z⁻³

(-z⁻²w²) z⁻³

-z⁻² z⁻³ w²)

-z⁻²⁺⁽⁻³⁾w²

-z⁻²⁻³w²

-z⁻⁵w²

Mathematics
Step-by-step answer
P Answered by PhD

=\frac{3x^{5}(y-z)}{2(y+z)}

Step-by-step explanation:

\frac{15x^3 (y-z)^2}{10x^{-2}(y^2-z^2)} We need to solve this equation.

We know (x^2-y^2) = (x-y) (x+y)

Using the above formula, and taking 5 common:

=\frac{3x^3 (y-z)^2}{2x^{-2}(y^2-z^2)}\\=\frac{3x^{3+2} (y-z)^2}{2(y^2-z^2)}\\=\frac{3x^{5} (y-z)(y-z)}{2(y-z)(y+z)}\\=\frac{3x^{5}(y-z)}{2(y+z)}

Mathematics
Step-by-step answer
P Answered by PhD

=\frac{3x^{5}(y-z)}{2(y+z)}

Step-by-step explanation:

\frac{15x^3 (y-z)^2}{10x^{-2}(y^2-z^2)} We need to solve this equation.

We know (x^2-y^2) = (x-y) (x+y)

Using the above formula, and taking 5 common:

=\frac{3x^3 (y-z)^2}{2x^{-2}(y^2-z^2)}\\=\frac{3x^{3+2} (y-z)^2}{2(y^2-z^2)}\\=\frac{3x^{5} (y-z)(y-z)}{2(y-z)(y+z)}\\=\frac{3x^{5}(y-z)}{2(y+z)}

Mathematics
Step-by-step answer
P Answered by Specialist

\frac{1}{ {z}^{ - 3} }

{z}^{3}

Mathematics
Step-by-step answer
P Answered by PhD

C.) z³

General Formulas and Concepts:

Algebra I

Exponential Rule [Fraction]: \displaystyle \frac{1}{b^m} = b^{-m}

Step-by-step explanation:

Step 1: Define

\displaystyle \frac{1}{z^{-3}}

Step 2: Simplify

Apply Exponential Rule [Fraction]:                                                                   \displaystyle \frac{1}{z^{-3}} = z^{-(-3)}Simplify Exponent [Multiply]:                                                                             \displaystyle \frac{1}{z^{-3}} = z^{3}

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