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Alik [6]
3 years ago
11

Rewarding brainly

Mathematics
2 answers:
Keith_Richards [23]3 years ago
8 0
The third one C. Because if you just take a close look at it it make sense
Gekata [30.6K]3 years ago
7 0
First one bc the other ones don’t add up
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the volume of a square shipping container is 15,625 cubic inches. Find the edge length of the shipping container
Llana [10]

Answer:

24.9 repeating in

Step-by-step explanation:

\sqrt[3]{15,625} = 24.9 repeating.

Basically, just find the cube root of 15,625. Since, the object is a cube, the volume formula is V=a^{3}. Just undo the a^{3} by finding the cube root. Hope this helps!!

7 0
3 years ago
Jenny works at a video store.she earns $6.25 an hour plus $6 for each membership she sells. what is a formula?
mart [117]
A=(6.25h)+(6b)
total = hrs worked times hourly pay + number of memberships sold times what she gets from it
7 0
4 years ago
Read 2 more answers
All questions to be solved using linear combination.
monitta
1)
I:x-y=-7
II:x+y=7

add both equations together to eliminate y:
x-y+(x+y)=-7+7
2x=0
x=0

insert x=0 into II:
0+y=7
y=7

the solution is (0,7)

2)
I: 3x+y=4
II: 2x+y=5

add I+(-1*II) together to eliminate y:
3x+y+(-2x-y)=4+(-5)
x=-1

insert x=-1 into I:
3*-1+y=4
y=7

the solution is (-1,7)

3)

I: 2e-3f=-9
II: e+3f=18

add both equations together to eliminate f:
2e-3f+(e+3f)=-9+18
3e=9
e=3

insert e=3 into I:
2*3-3f=-9
-3f=-9-6
-3f=-15
3f=15
f=5

the solution is (3,5)

4)
I: 3d-e=7
II: d+e=5

add both equations together to eliminate e:
3d-e+(d+e)=7+5
4d=12
d=3

insert d=3 into II:
3+e=5
e=2

the solution is (3,2)

5)
I: 8x+y=14
II: 3x+y=4

add I+(-1*II) together to eliminate y
8x+y+(-3x-y)=14-4
5x=10
x=2

insert x=2 into II:
3*2+y=4
y=4-6
y=-2

the solution is (2,-2)
8 0
3 years ago
PLZ HELP ILL MARK U BRAINLIEST
Minchanka [31]

Answer:

D(600)=5

Step-by-step explanation:

since the x axis represents the distance that corresponds to the time on y axis

600 meters correspond to 5 minutes

4 0
3 years ago
Please help!!
polet [3.4K]

Answer:

The absolute value of the quadratic term,  \left | -\dfrac{1}{2}   \right | is less than 1

Step-by-step explanation:

The given function is y = (-1/2)·x² - 7

The parent function is y = x²

The vertical compression or stretching of a quadratic function is given by the value of the coefficient, <em>a</em>, of the quadratic term, x² of a quadratic function, a·x²

A quadratic function is vertically compressed if the coefficient, \left | a  \right | < 1.

In the given function, y = (-1/2)·x² - 7, the absolute value of the coefficient of the quadratic term, \left | -\dfrac{1}{2}   \right | < 1, therefore, the equation, y = (-1/2)·x² - 7, will be vertically compressed compared to the parent function, y = x².

6 0
3 years ago
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