Is -4 a real number, rational, irrational, integer, whole or a natural number?

Answers

Answer 1
Answer: -4 is a real, rational integer.

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Take twice the number from the product of 7 and the number, the result is 32
Helppp meee if u can plzzzzz
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True of false? the slope of thia equation is zero y=x+5​

Expand the expression and combine like terms:
20(−1.5r+0.75)

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its definatley  5r...is this on your answer choice?

What is the square root of m6?

Answers

 the answer would be M^3

Answer:

M^3

Step-by-step explanation:

Match the term to its definition. 1. A set of points forming a flat surface that extends without end in all directions
2. A location in a plane or in space, having no dimensions
3. A set of points that extends without end in opposite directions
a. Point b. Line c. Plane

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B. Line - 3. A set of points that extends without end in oppositte directions.

A. Point - 2. A location in a plane or in space, having no dimension.

C. Plane - 1. A set of points forming a flat surface that extends without end in all directions.

~

1. c. plane

2. a. point

3. b. line

Hope this helps!!!

ages of edna,ellie and elsa are consequtive integers the sum of their age is 117.  their ages are from youngest to oldest. please help.

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If they were all the same age, then it would be (117 / 3) = 39.

But they're not.  So make one of them 40 and another one 38, and
they'll still add up to 117 .

Their ages are 38, 39, and 40 .

What I can't figure out is how three nice women born in the 1970s
wound up with names like that.

Write the equation for f(x)=x^2But flipped over the x-axis, shifted 4 units down, and shifted 1 unit to the left.
Will give brainliest for best answer :) tysm! <3

Answers

Answer:

f^\prime(x)=-(x+1)^2-4

Step-by-step explanation:

We have the function:

f(x)=x^2

And we want to write its equation after being: 1) Flipped over the x-axis, 2) shifted 4 units down, and 3) shifted 1 unit to the left.

To denote a flip over the x-axis, we multiply the function by -1. Hence:

f^\prime(x)=-x^2

Is our function flipped over the x-axis.

To shift n units vertically, we simply add n to our function.

Since we are going 4 units downwards, we will add -4 to our function. Hence:

f^\prime(x)=-x^2-4

Finally, to shift n units horizontally, we substitute our variable x for (x-n).

Since we are shifting 1 unit to the left, n=-1. Hence, we will substitute x for (x+1). Therefore:

f^\prime(x)=-(x+1)^2-4

So, our final function is:

f^\prime(x)=-(x+1)^2-4

Helpppp meee pleaseeeeewee

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