All categories

3 years ago

15) What is the measure, in degrees, of an angle that is equivalent to 3/360 of a circle

Mathematics

1 answer:

blsea [12.9K]3 years ago

5 0

There are exactly 360° in a circle, so the angle measure would be 3/360 * 360 = 3°.

You might be interested in

How to solve this geometry show work pls

Anuta_ua [19.1K]

Answer:

Step-by-step explanation:

I don’t believe there is any work to show for this question

6 0

3 years ago

The time t required to travel a fixed distance varies inversely as the speed r. it takes 5h to drive the fixed distance at a spe

Pavel [41]

Let t be time and r be rate, then if time varies inversely with the rate, the equation is $t= \frac{k}{r}$ . If it takes 5 hours to drive a fixed distance at a rate of 80, we can sub those values in to solve for the constant of variation, k. $5= \frac{k}{80}$ . Solve for k by multiplying 5 and 80 to get that k = 400. Now let's find a new time t when r is a rate of 70. We will use that k value to do this: $t= \frac{400}{70}$ and find that it will take 20 hours to drive the distance at 70 mph when it takes 5 hours to drive the distance at 80 mph. Makes sense that it takes longer to drive a fixed distance when you are going slower.

7 0

4 years ago

3x-9=x-8 what is X??

34kurt

Answer:

x=½

Step-by-step explanation:

3x-9=x-8(Group like terms)

3x-x=-8+9(You will subtract x which is also 1x from 3x which is going to be 2x Then you will add -8 to 9 making it 1(positive)).

2x=1(Divide both sides by 2)

x=½

7 0

3 years ago

Read 2 more answers

Can someone tell me what is 6=2(y+2)

tatuchka [14]

Distribute the 2 through the parentheses

on the right side of the equation.

2(y) is 2y and 2(2) is 4.

So the problem now reads 6 = 2y + 4.

Now we can subtract 4 from both

sides of the equation to get 2 = 2y.

Now divide both sides of the

equation by 2 and 1 = y.

8 0

3 years ago

Read 2 more answers

Kai traveled home and made several stops and detours along the way, as shown by the graph.

storchak [24]

Answer:

The graph increases if the line goes upwards. (The end of the segment is above the start of the segment)

The graph decreases if the line goes downwards. (The end of the segment is below the start of the segment)

The graph is constant if the line is horizontal. (The end of the segment is at the same height as the start of the segment)

Then:

The graph of the function is increasing in the segments c and e.

The graph of the function is decreasing in the segments a and f.

The graph of the function is constant in the segments b and d.

7 0

3 years ago