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Oduvanchick [21]
2 years ago
5

PLZ HELP AS SOON AS POSSIBLE!!!!!!!!! WILL GIVE LIKE, 5 STARS, & BRAINLIEST; THE WHOLE SHEBANG;

Mathematics
2 answers:
stellarik [79]2 years ago
6 0

Answer:

a. Meg needs to find the part

b. Steve needs to find the percent.

Step-by-step explanation:

A. Does Meg need to find the part, the whole, or the percent.

Meg already knows the whole and the percent.

The whole is the entire number of dogs seen: 16 dogs.

The percent is 50%.

Hence, she needs to find the part: this is how many (what part) of the 16 dogs she saw were boxers.

And she can do with a simple operation:

Part = whole × percent = 16 × 50% = 8. This is 8 dogs of 16 were boxers.

B. Does Steve need to find the part, the whole, or the percent.

He already knows the part (7 of the 35 dogs were boxers) and the whole (35 dogs).

Then he needs to find the percent, which he can do using the next operation:

Percent = (part / whole) × 100 = (7/35)×100 = 20%

Anit [1.1K]2 years ago
5 0
ANSWER: MEG NEEDS TO FIND THE PART. Solution: Meg already know the whole and the percent. The whole is the entire number of dogs seen, 16. The percent is 50%. She needs to find the part, this is how many (what part) of the 16 dogs were boxers. And she can do with a simple operation:
Part = whole × percent = 16 x 50% = 8.
This is 8 dogs of 16 were boxers.

ANDWER: STEVE NEEDS TO FIND THE PERCENT. He already knows the part (7 of the 35 dogs
were boxers) and the whole (35 dogs).
Then he needs to find the percent, which he
can do using the next operation:
Percent = (part / whole) x 100 =
(7/35×100 = 20%


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gayaneshka [121]

Answer:

a) ⅓ units²

b) 4/15 pi units³

c) 2/3 pi units³

Step-by-step explanation:

4y = x²

2y = x

4y = (2y)²

4y = 4y²

4y² - 4y = 0

y(y-1) = 0

y = 0, 1

x = 0, 2

Area

Integrate: x²/4 - x/2

From 0 to 2

(x³/12 - x²/4)

(8/12 - 4/4) - 0

= -⅓

Area = ⅓

Volume:

Squares and then integrate

Integrate: [x²/4]² - [x/2]²

Integrate: x⁴/16 - x²/4

x⁵/80 - x³/12

Limits 0 to 2

(2⁵/80 - 2³/12) - 0

-4/15

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About the x-axis

x² = 4y

x² = 4y²

Integrate the difference

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weqwewe [10]
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Given,
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