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Helen [10]
2 years ago
10

Which of the following steps were applied to ABCD to obtain A'B'C'D'?

Mathematics
1 answer:
denis23 [38]2 years ago
5 0

Answer:

<u>A</u>

Step-by-step explanation:

To find the transformation, we need to take a point and the point to which it has been translated.

Let's take A and A'.

⇒ A = (2, -2)

⇒ A' = (-2, 1)

Change in x : <u>-4</u> (shifted 4 units left)

Change in y : <u>3</u> (shifted 3 units up)

This means to obtain A'B'C'D' from ABCD, the graph has to be :

<u><em>shifted 4 units left and 3 units up</em></u>

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Find m of ZX<br> in circle P.<br><br> 70<br> 95<br> 155<br> 205
denis-greek [22]
The answer is C. 155

First find the measure of arc YZ.

The arc of WYZ is equal 180 degrees. So first add 25 to 85. Then subtract that to 180.

25+85=110

180-110=70.

Next add 70 to 85 since you want to find the measure of ZX.

70+85=155

So measure of ZX is equal to 155 degrees
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Which explanation can be used to informally derive the formula for the volume of a cone?.
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The statement that is correct about the volume of the cone is, a cylinder is exactly 3 times bigger than a cone with the same height and radius. Therefore, the formula for the volume of a cone is 1/3 of the volume of a cylinder with the same height and radius.

<h3>The formula for the volume of a cone</h3>

If we look carefully at a cylinder and the cone, if both the objects have the same radius, still the volume of both the objects is different, that difference is been created because the cone is gradually decreasing to a point while the cylinder is of the same radius during the entire length.

This makes a difference in the volume of the two objects.

Therefore, the statement that is correct about the volume of the cone is, a cylinder is exactly 3 times bigger than a cone with the same height and radius.

Hence, the formula for the volume of a cone is 1/3 of the volume of a cylinder with the same height and radius.

Learn more about Cone:

brainly.com/question/1315822

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Frank grows evergreen trees. He grew 535 trees for
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Answer:

  1. Frank grows 535 trees during holiday season
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0.00539218411

Step-by-step explanation:

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