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AlekseyPX
3 years ago
5

True or False: All circles are similar

Mathematics
2 answers:
Svetllana [295]3 years ago
8 0
True
<span>
every circle will end up the same no matter what size they are</span>
34kurt3 years ago
3 0
True because circles are all the same shape but not all the same size
Hope this helps!
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A water tank is in the shape of a right circular cylinder with a height of 20 feet and volume 320(3.14) cubic feet. What is the
nlexa [21]

Answer: 4

Step-by-step explanation:

Simply plug in each answer choice

320(pi)= 1005.309

pi x 4^2 x 20= 1005.309

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3 years ago
24 centimeters to inches (to the nearest tenth)
Nikitich [7]
9.44882  now round to the nearest tenth
5 0
4 years ago
The GDP is $123.7 billion. The population is 4 million. Find the per capita GDP.
Dominik [7]
(123.7*10^9)/(4*10^6)=$30,925

i think thats correct

6 0
3 years ago
Read 2 more answers
PLEASE HELP I GIVE 100 POINTS!!
balandron [24]

9514 1404 393

Answer:

  1.  b. The common difference is 0.39

  2.  no good answer (Zach's method is exponential; Victoria's is linear)

Step-by-step explanation:

1. The differences in mileage are ...

  24.39 -24 = 0.39

  24.78 -24.39 = 0.39

  25.17 -24.78 = 0.39

The common difference is 0.39.

____

2. Zach's monthly times are ...

  10, 20, 40, 80

The differences are ...

  10, 20, 40

The ratios are ...

  20/10 = 40/20 = 80/40 = 2

Zach's times have a common ratio, so are exponential.

__

Victoria's monthly times are ...

  35, 50, 65, 80

The differences are ...

  15, 15, 15

Victoria's times have a common difference, so are linear.

__

The choices are ...

  a. both exponential; common factor . . . . correct for Zach; not for Victoria

  b. Zach's is linear (has equal factor) . . . incorrect

  c. both exponential; common difference . . . incorrect

  d. Victoria's is linear . . . . correct for Victoria

Choice D describes Victoria's method. Choice A is correct regarding Zach's method, but incorrect regarding Victoria's.

Choices B and C are not self-consistent, so are incorrect on their face.

There is no good choice.

4 0
3 years ago
Read 2 more answers
A cliff diver dives from 17m above the water. The diver’s height above the water, h(t) in metres after t seconds is modelled by
Schach [20]

Answer:

If you want to round to the nearest hundredths, the answer is 1.73 seconds.

Step-by-step explanation:

So we want to solve h(t)=5 for t because this will give us the time,t, that the diver was 5 m above the water.

-4.9t^2+1.5t+17=5

My goal here in solving this equation is to get it into at^2+bt+c=0 so I can use the quadratic formula to solve it.

The quadratic formula is t=\frac{-b \pm \sqrt{b^2-4ac}}{2a}.

So let's begin that process here:

-4.9t^2+1.5t+17=5

Subtract 5 on both sides:

-4.9t^2+1.5t+12=0

So let's compare the following equations:

-4.9t^2+1.5t+12=0

at^2+bt+c=0.

a=-4.9

b=1.5

c=12

Now we are ready to insert in the quadratic formula:

t=\frac{-b \pm \sqrt{b^2-4ac}}{2a}

t=\frac{-1.5 \pm \sqrt{(1.5)^2-4(-4.9)(12)}}{2(-4.9)}

I know this can look daunting when putting into a calculator.

But this is the process I used on those little calculators back in the day:

Put the thing inside the square root into your calculator first.  I'm talking about the (1.5)^2-4(-4.9)(12).

This gives you:  237.45

Let's show what we have so far now:

t=\frac{-b \pm \sqrt{b^2-4ac}}{2a}

t=\frac{-1.5 \pm \sqrt{(1.5)^2-4(-4.9)(12)}}{2(-4.9)}

t=\frac{-1.5 \pm \sqrt{237.45}}{2(-4.9)}

I'm going to put the denominator, 2(-4.9), into my calculator now.

t=\frac{-1.5 \pm \sqrt{237.45}}{-9.8}

So this gives us two numbers to compute:

t=\frac{-1.5 - \sqrt{237.45}}{-9.8} \text{ and } t=\frac{-1.5+\sqrt{237.45}}{-9.8}

I'm actually going to type in -1.5-sqrt(237.45) into my calculator, as well as, -1.5+sqrt(237.45).

t=\frac{-16.90941271}{-9.8} \text{ and } t=\frac{13.90941271}{-9.8}

We are going to use the positive number only for our solution.

So we have the answer is whatever that first fraction is approximately:

t=\frac{-16.90941271}{-9.8}=1.725450277.

The answer is approximately 1.73 seconds.

6 0
4 years ago
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