What is the inverse operation of division? A. Subtraction
B. All mathematical operations
C. Multiplication
D. Division has no inverse operation.

Answers

Answer 1
Answer: multiplication is the inverse of division
6/3 = 2
3*2 = 6
Answer 2
Answer:

Answer:   multiplication

Step-by-step explanation:


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Determine whether AB and C D are parallel, perpendicular, or neither.A (8,4), B (4, 3), C (4, -9), and D (2, -1)
If point A is between B and C then BA + AC = BC. always sometimes never
a bottle rocket that was made in science class has a trajectory path that followed the quadratic equation y equals negative x squared + 4x + 6 what is the turning point of the Rockets
What is perpendicular?

-4x-8 and -4(x-2) *
A: Yes, they are equivalent
B: No, they're not equivalent

Answers

Answer:

no

Step-by-step explanation:

The problem on the right works out to -4x+8 and the right is -4x-8

so one is + and one is -

Only deposit 4000 between two savings accounts one account paying 4% simple interest in the other page 2% in the end of one year only hair $140 in interest for both accounts how much money did Ernie deposit in the account that paid 4% interest

Answers

Idek shebebeheueheuebebeje

Find the distance between the given pair of points. (a, a) and (b, b)_____

Answers

To find the distance between the points (a, a) and (b, b), we can use the distance formula. The distance formula calculates the distance between two points in a coordinate plane.

The distance between two points (x1, y1) and (x2, y2) is given by the formula:

Distance = √((x2 - x1)² + (y2 - y1)²)

In this case, since the points are (a, a) and (b, b), we substitute a for both x1 and y1, and b for both x2 and y2:

Distance = √((b - a)² + (b - a)²)

Simplifying this expression further:

Distance = √((b - a)² + (b - a)²) = √(b² - 2ab + a² + b² - 2ab + a²) = √(2a² + 2b² - 4ab)

Therefore, the distance between the points (a, a) and (b, b) is √(2a² + 2b² - 4ab).

BY using eight eights  and addition only can you make 1000?????/

Answers

If u add 125 times 8 it will equal 1000
becouse
8*125=1000
then
(1000)/(8) =125
you also can combine it (if this is what are you looking for..)
888+88+8+8+8=1000
or any other combination like:
88+888+8+8+8=1000
or:
8+8+888+8+88=1000

What is 26% as a fraction in simplest form? A. 26⁄10 B. 13⁄50 C. 6⁄25 D. 26⁄100

Answers

the answer is d. 26/100
The answer is b because 26/100 can be simplified by 2 to get 13/50

An arch is 630 ft high and has 580=ft base. It can be modeled by the parabola =630\left [ 1-\left ( x/290 \right )^2 \right ]. Find the average height of the arch above the ground.The average height of the arch is __??? ft above the ground.

Answers

Answer:

420 ft

Step-by-step explanation:

The given equation of a parabola is

y=630[1-\left((x)/(290)\right)^(2)]

An arch is 630 ft high and has 580=ft base.

Find zeroes of the given function.

y=0

630[1-\left((x)/(290)\right)^(2)]=0

1-\left((x)/(290)\right)^(2)=0

\left((x)/(290)\right)^(2)=1

(x)/(290)=\pm 1

x=\pm 290

It means function is above the ground from -290 to 290.

Formula for the average height:

\text{Average height}=(1)/(b-a)\int\limits^b_a f(x) dx

where, a is lower limit and b is upper limit.

For the given problem a=-290 and b=290.

The average height of the arch is

\text{Average height}=(1)/(290-(-290))\int\limits^(290)_(-290) 630[1-\left((x)/(290)\right)^(2)]dx

\text{Average height}=(630)/(580)[\int\limits^(290)_(-290) 1dx -\int\limits^(290)_(-290) \left((x)/(290)\right)^(2)dx]

\text{Average height}=(63)/(58)[[x]^(290)_(-290)-(1)/(84100)\left[(x^3)/(3)\right]^(290)_(-290)]

Substitute the limits.

\text{Average height}=(63)/(58)\left(580-(580)/(3)\right)

\text{Average height}=(63)/(58)((1160)/(3))

\text{Average height}=420

Therefore, the average height of the arch is 420 ft above the ground.