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makkiz [27]
3 years ago
15

There are 28 students in the class. Sixteen of those students are girls. What percentage of the class is girls?

Mathematics
1 answer:
IrinaK [193]3 years ago
8 0
\text {Total students = 28}

\text {Total girls = 16}

\text {Percentage of girls in the class = }  \dfrac{16}{28}  \times 100

\text {Percentage of girls in the class = }  \dfrac{1600}{28}

\text {Percentage of girls in the class = }  \57.14 \ \%

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Hello 

the answer to this is 

650

becomes we subtract 
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738-88 and we get 650

so we get 

650
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suppose a farmer encloses a rectangular region of a land next to a river. fencing will be used on 3 sieds, and none is needed al
nexus9112 [7]

Answer:

Dimensions :

x (the longer side, only one side with fence )   =  90  ft

y ( the shorter side two sides with fence )        =  45  ft

Total fence used   45 * 2  +  90    =  180 ft

A(max)  =  

Step-by-step explanation: If a farmer has 180 ft of fencing to encloses a rectangular area with fence in three sides and the river on one side, the farmer surely wants to have a maximum enclosed area.

Lets call "x" one the longer side  ( only one of the longer side of the rectangle will have fence, the other will be along the river and won´t need fence. "y" will be the shorter side

Then we have:

P = perimeter  =  180  =  2y  +  x        ⇒   y  =  ( 180 - x )  / 2        (1)

And   A (r)   =  x * y

A(x)   =  x  *  ( 180 - x ) /2       ⇒   A(x)   = (180/2) *x   -  x² / 2

Taking derivatives on both sides of the equation :

A´(x)   =  90   -  x    

Then if    A´(x)   =  0   ⇒        90   -  x    =  0     ⇒   x  =  90 ft

and from :       y  =  ( 180 - x )  / 2     ⇒     y  =  90/2

y  =  45  ft

And

A(max)  =  90 * 45    =  4050  ft²

4 0
3 years ago
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