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GarryVolchara [31]

3 years ago

8

Deja wants to put as much as she can into a retirement account as soon as she starts working. She deposits $10,000 at then end o

f each year for 5 years in an account paying 6% interest compounded annually. How much will she have in the account at the start of the 6th year?

1 answer:

sdas [7]3 years ago

5 0

The answer is $56,370.93.

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Answer: The importance of the rule of law with these principles is self-evident. In our system, it is the foundation of governance. Under the rule of law, citizens can live and work safely. They will not be subjected to arbitrary government and are protected against any abuse of power by the state. hope this helps. Can u give me brainliest

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3 years ago

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Brianna’s family spent $134 on 2 adult tickets and 3 youth tickets at an amusement park. Max’s family spent $146 on 3 adult tick

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Let
x:adult tickets
y:youth tickets
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2x+3y=134
3x+2y=146
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3 years ago

Which table shows a proportional relationship?? help asap

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Please Help! I will give you a lot of points! (6.3)

Mandarinka [93]

Let x be the yearly salary of an architect. Then the yearly salary of a lawyer is 2x-20000.

We can build an equation now! x+(2x-20000)=211000, because the yearly salary of an architect plus the yearly salary of a lawyer is 211000.

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A conical container can hold 120π cubic centimeters of water. The diameter of the base of the container is 12 centimeters.

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Answer: The height of the container is 10 centimeters. If its diameter and height were both doubled, the container's capacity would be 8 times its original capacity.

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The volume of a cone can be calculated with this formula:

$V=\frac{\pi r^2h}{3}$

Where "r" is the radius and "h" is the height.

We know that the radius is half the diameter. Then:

$r=\frac{12cm}{2}=6cm$

We know the volume and the radius of the conical container, then we can find "h":

$120\pi cm^3=\frac{\pi (6cm)^2h}{3}\\\\(3)(120\pi cm^3)=\pi (6cm)^2h\\\\h=\frac{3(120\pi cm^3)}{\pi (6cm)^2}\\\\h=10cm$

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Therefore, the container's capacity would be 8 times its original capacity.

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2 years ago

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