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Luba_88 [7]
3 years ago
9

a figure is translated 6 units left and 4 units down. what translation would move the figure back to its original location?

Mathematics
1 answer:
andrezito [222]3 years ago
4 0
6units right and 4units up. hope this helps(:
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If the amounts of rainfall in an area over a month are 1.7", 2.2", 0.5", 0.72",
AlekseyPX

Answer:

1.244"

Step-by-step explanation:

The mean is given by dividing the sum of the given numbers by the frequency. In this case, the frequency is 5 since we're given 5 rainfall data. The sum of the respective rainfall is equivalent to 1.7"+2.2"+0.5"+0.72"+1.1"=6.22"

Now dividing the above sum by frequency yields mean as follows

Mean=\frac {6.22}{5}=1.244"

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4 years ago
In the hotel room, Emily works on one of the field trip assignments. A certain
nikitadnepr [17]
1 don’t trust me tho lol
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3 years ago
Estimate StartRoot 37 EndRoot 37 to the nearest tenth. Then locate StartRoot 37 EndRoot 37 on a number line.
Vesnalui [34]

Estimating value of √37.

We know that

6^{2} = 36 and 7^{2} =49, so

6 < √37 < 7

If we take the average of 6 and 7, we get

\frac{6+7}{2}  = \frac{13}{2} = 6.5

Since, 6.5^{2} = 42.25

6 < √37 < 6.5

If we take the average of 6 and 6.5 , we get

\frac{6+6.5}{2}  = \frac{12.5}{2} = 6.25

Since, 6.25^{2} = 39.0625

6 < √37 < 6.25

If we take the average of 6 and 6.25 , we get

\frac{6+6.25}{2}  = \frac{12.25}{2} = 6.125

Since, 6.125^{2} = 37.515625

6 < √37 < 6.125

If we take the average of 6 and 6.125 , we get

\frac{6+6.125}{2}  = \frac{12.125}{2} = 6.0625

Since, 6.0625^{2} = 36.75390625

6.0625 < √37 < 6.125

If we take the average of 6.0625 and 6.125 , we get

\frac{6.0625+6.125}{2}  = \frac{12.125}{2} = 6.09375

Since, 6.09375^{2} = 37.1337890625

6.0625 < √37 < 6.09375

If we take the average of 6.0625 and 6.09375 , we get

\frac{6.0625+6.09375}{2}  = \frac{12.15625}{2} = 6.078125

Since, 6.078125^{2} = 36.943603515625

6.078125 < √37 < 6.09375

If we take the average of 6.078125 and 6.09375 , we get

\frac{6.078125+6.09375}{2}  = \frac{12.171875}{2} = 6.0859375

Since, 6.0859375^{2} = 37.03863525390625

Therefore,

√37 ≈ 6.0859375.

And if we round it to the nearest tenth, we get

√37 ≈ 6.1


Locating √37 on number line.

In order to locate √37 on number line first draw a line 0 to 6 on number line.

Then draw a perpendicular line segment of 1 unit on number 6 on number line.

Join the number 0 on the number line by the top point of perpendicular line segment on number 6 we drew in above step.

Finally, draw a curve by taking radius as Hypotenuse of the right trinagle form in the diagram shown.

The curve would cut the number line exactly at √37 on number line.

5 0
4 years ago
There are 30 seventh-grade students and
Alisiya [41]
The answer is A. 1 to 3
8 0
3 years ago
The model car is 3 inches long. On the box, it says the scale of the model is 1/42. What is the length of the actual car in feet
Aneli [31]

Answer:

10 feet 6 inch

Step-by-step explanation:

3 times 42 is 126. 126 to feet is 10 ft 6 inch

5 0
3 years ago
Read 2 more answers
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