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Lemur [1.5K]
3 years ago
7

Why will the percent of change always be represented by a positive number

Mathematics
1 answer:
Colt1911 [192]3 years ago
6 0
Because if it is a decrease in change, it will be told as a "fall" in change ;')

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PLEASE HELP!! this is due really soon
GuDViN [60]

Answer:  There are 467 students at Holmes Junior High.

              There are 342 students at Harper Junior High.

_________________________________________________

Step-by-step explanation:

_________________________________________________

Let " x" represent the number of students at Harper Jr. High.

Holmes Junior has:  " (x + 125) "  students .

Harper Junior High has:  " x"  students:

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Together, the total number of students equal:  " 809 " students.

so:  " x + (x + 125) = 809 " .

We want to solve for "x" and " (x + 125)" .

We want to solve for "x" ;  

then we can solve for " (x + 125) "  by adding "125" ;

                                                      to our "solved value for "x" ;

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  x + (x + 125)  = 809 .

 →  1x + 1x + 125 = 809 ;

 →   2x + 125 = 809  ;

Now, subtract "125" from each side of the equation:

 →   2x + 125 - 125 = 809 - 125 ;

 →   2x  =  684 ;

Now, divide each side of the equation by "2" ;

    to isolate:  "x" on one side of the equation; & to solve for "x" ;

 →   2x/ 2 =  684 / 2  ;

to get:

 →    x = 342 ;  which is the total number of students at Harper Jr. High.

Now,  to solve for:  " (x + 125)" ;

Plug in:  "342" for "x" ;

→  " (342 + 125) " = " 467 " '

→  which is the total number of students at Holmes Jr. High.

_________________________________________________

Do our answers make sense:

Does:  " 342 + 467 =?  809 ?? " ;

         →  Yes!

_________________________________________________

Answer:  There are 467 students at Holmes Junior High.

               There are 342 students at Harper Junior High.

_________________________________________________

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Step-by-step explanation:

First, we want to set up an equation to solve this problem by using the information given to us. We're asked for the total cost, so we want one side of the equation to be R(x)=. Then, we know that the initial cost is $150, no matter how many miles we drive. We are also told that each mile is $1.75.

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Step-by-step explanation:

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