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anzhelika [568]
3 years ago
11

The ratio of boys to girls at King Middle School is 3:2. What is the ratio of girls to all

Mathematics
1 answer:
NeX [460]3 years ago
4 0

The answer is:  " 2 :5 " ;  or, write as:  " 2/5 " . 

________________________________________________________

The ratio of 'girls' to 'all students' is:  "2: 5 " ;  or, write as:  " 2/5 ".

________________________________________________________

Explanation:

________________________________________________________

Given:  The ratio of boys to girls is:  " 3:2 " .  

Problem:  Find the ratio of "girls" to "all students:

________________________________________________________

Note:    This ratio of "boys to girls", which is " 3 : 2 " ; 

________________________________________________________

   →  can be expressed as " 3x: 2x"  ;  

in which the total number of students is:  " 3x + 2x " = 5x " .

  → The total number of students is represented as:  " 5x " .  

________________________________________________________

→  The ratio of "girls to boys" is:  "2x : 3x" .

→  {that is;  the "inverse" of the ratio of "boys to girls"} ;  

→  {that is;  the "inverse" of  " 3x: 2x" } ;  →  which is:  " 2x : 3x " .

________________________________________________________ 

The ratio of "girls" to "all students" is:  "2x : 5x "  ;  or " 2x/5x " ; 

                                            → Both "x" values cancel ;  {since: " x/x = 1 "} ; 

_________________________________________________________

      →  and we have the answer:  " 2 :5 " ;  or, write as:  " 2/5 " . 

_________________________________________________________

The ratio of 'girls' to 'all students' is:  " 2 :5 " ;  or, write as:  " 2/5 ".

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Felipe borrowed $8000 at a rate of 16.5%, compounded monthly. Assuming he makes no payments, how much will he owe after 7 years?
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Answer:

$25,193.17

Explanation:

Given:

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,

• Annual Interest Rate, r=16.5%=0.165

,

• Compounding Period, k=12 (Monthly)

,

• Time, t=7 years

We want to determine how much he will owe after 7 years.

In order to carry out this calculation, use the compound interest formula below:

A(t)=P\mleft(1+\frac{r}{k}\mright)^{tk}

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A(t)=8000\mleft(1+\frac{0.165}{12}\mright)^{12\times7}

Finally, simplify and round to the nearest cent.

\begin{gathered} A(t)=8000(1+0.01375)^{84} \\ =8000(1.01375)^{84} \\ =\$25,193.17 \end{gathered}

After 7 years, Felipe will owe $25,193.17.

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