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Tatiana [17]
3 years ago
9

Out of 80 students in class 20% were absent find out how many students were present​

Mathematics
2 answers:
madreJ [45]3 years ago
8 0

Answer:

64 were present, or 16 were absent.

Ket [755]3 years ago
5 0

16 students were absent so that means 64 students were present

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Andre45 [30]

Step-by-step explanation:

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What is the surface area of the triangular prism?
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116.33

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What is the area of a circle whose radius is 4x centimeters? write your answer in terms of pi.<br>​
Oduvanchick [21]

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16xpi

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The length of a rectangle is 1 ft less than twice the width, the area of the rectangle is 21 ft squared. What’s the length
guapka [62]

Answer:

The length of the rectangle is 6 feet

Step-by-step explanation:

Given as :

The length of rectangle is 1 feet less than twice the width

So, let The width of rectangle = w feet

The length of rectangle = ( 2 w - 1 )  feet

The area of the rectangle = 21 feet²

Now,

∵ The area of the rectangle = length × width

Or, 21 feet² =  ( 2 w - 1 ) feet × w feet

or, 21 = 2 w² - w

or, 2 w² - w - 21 = 0

or, 2 w² + 6 w - 7 w - 21 = 0

or , 2 w ( w + 3 ) - 7 ( w + 3 ) = 0

or, ( w + 3 ) ( 2 w - 7 ) = 0

So, w = - 3 feet , \frac{7}{2} feet

here we consider only positive value of w i.e  \frac{7}{2} feet

∴ The length of rectangle = ( 2 w - 1 )  feet

or,  The length of rectangle = 2 × \frac{7}{2}  - 1

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3 0
3 years ago
Find the value of b. Express the answer as a simplified radical.
Mama L [17]

Here three sides of a right angled triangle given.

The three sides are b, 8 and 14.

The side with length 14 is the hypotenuse here. We have to find the side of length b.

To get b, we will use Pythagoras theorem here.

By using Pythagoras theorem we can write,

c^2=a^2+b^2, where c is the hypotenuse.

So here we can write,

14^2=8^2+b^2

196 = 8^2+b^2

196=64+b^2

To solve it for b, now we have to move 64 to the left side by subtracting it from both sides.

196-64 = 64+b^2-64

196-64 = b^2

132=b^2

Now to find b, we have to take square root to both sides. We will get,

\sqrt{132}= \sqrt{b^2}

\sqrt{132} =b

b= \sqrt{(4)(33)}

b= (\sqrt{4})(\sqrt{33})

b= 2\sqrt{33}

We have got the required answer for the side b.

6 0
3 years ago
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