Does anyone know how to do this HELP !!!

Answers

Answer 1

Answer: Simple....
1) $-m^(4) n^(-5)$ --->> $-( m^(4) )/( n^(5) )$
3) $2y x^(-5)$ --->> $(2y)/( x^(5) )$
5) $3 x^(3) y^(-5)$ --->> $(3 x^(3) )/( y^(5) )$
7) $4 x^(-5) y^(2)$ -->> $( 4y^(2) )/( x^(5) )$
9) $4x^(-3) y^(5)$ --->> $( 4y^(5) )/( x^(3) )$
11) $-5u^(-3) v^(0)$ --->> $- (5)/( u^(3) )$
Thus, the answers to all your problems.. :D

Answer 2

Answer:

1) -m^4n^-5= -m^4n^5

2) -4x^-1y^3= -4y^3/x

3) 2yx^-5= 2y/x^5

4) 3nm^-4=3n/m^4

5) 3x^3y^-5=3x^3/y^5

6) -5m^0n^-2= -5/n^2

7) 4x^-5y^2= 4y^2/x^5

8) 2m^-3n^4= 2m^3n^4

9) 4x^-3y^5= 4y^5/x^3

10) 2m^-1= 2/m

11) -5u^-3y^0= -5/u^3

12) -x^-2y^4= -y^4/x^2

Finally :)

I hope that's help and good luck !

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A surface area of a cube is 96cm. What is the length of one side? What is its volume

Answers

You are giventhe surface area of the cube which is 96cm2. You are asked to find the lengthof one side and its volume. Note that the surface area of the cube is equal to6 times the square root of s (the side of the cube) and the volume is the cuberoot of s. So,

SA = 6*s^2
96cm2 = 6*s^2
s^2 = 16cm
s = 4cm,this is the length of one side.

V = s^3
V = (4)^3
V = 64cm3,this is the volume of the cube.

12, 96/8 equals 12, so therefore it is 12 cm cubed

What are the intercepts of f(x)=5x-45

Answers

The y-intercept of f(x) = 5x - 45 would be -45, as that is what is represented in the equation. The way to find the x-intercept would be to solve the equation when f(x) = 0.

0 = 5x - 45
+ 45 + 45

45 = 5x
/5 /5
9 = x

And there we have it.
The intercepts of f(x) = 5x - 45 are as follows:

y-intercept = -45
x-intercept = 9

Hope that helped =)

What is the factored form of 125x6 – 8?(5x2 – 2)(25x4 – 10x2 – 4)
(5x2 – 2)(25x4 – 10x2 + 4)
(5x2 – 2)(25x4 + 10x2 + 4)
(5x2 – 2)(25x4 + 10x2 – 4)

Answers

If you would like to know the factored form of 125x^6 - 8, you can find this using the following steps:

125x^6 - 8 = (5x^2 - 2) * (25x^4 + 10x^2 + 4)

The correct result would be (5x^2 - 2) * (25x^4 + 10x^2 + 4).

Rewrite the equation to represent the remaining values on the hanger diagram.