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mismhan01
25.02.2021 •
Mathematics
PLEASE HELPPP
Solve the problem using a proportion. Make sure to write your proportion and answer for full credit. Show your work.
Ms. G. went to her hair stylist and her services cost a total of $125. Ms. G. wants to tip her hair stylist 19% of her total services cost. What amount should
Ms. G. tip her hair stylist? Thank you so much
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Ответ:
$23.75
Step-by-step explanation:
The total services was $125. To calculate a tip, you want to use this formula:
Total x tip percentage = tip amount.
This translates to 125 x .19 = tip amount which is $23.75
Ответ:
, the result is smaller than operation![\displaystyle 5-1](/tpl/images/0264/0300/03e48.png)
Further explanationFraction numbers are known as numerators and denominators
On a number line, fractions are expressed in points that lie between two integers
The general form of fractions is
a = numerator
b = denominator
There are 3 forms of fraction
1. proper fraction
2. improper fraction
3. mixed fraction
Mixed fractions consist of whole numbers and proper fractions
Matt says that
will be more than 4, since 5 - 1 is 4.
We can prove Matt's says if we calculate the results of the subtraction operations from the two operations:
if we look at the first number, it has the same value of 5, while the second number of the two substraction operations is![\displaystyle 1\:and\:1\frac{1}{4}](/tpl/images/0264/0300/97618.png)
Number
is one form of mixed fraction, which if we change it into improper fraction becomes:
while the number 1 if we change into fractions (with denominators = 4) becomes![\displaystyle \frac{4}{4}](/tpl/images/0264/0300/cab88.png)
So the number
is greater than ![\displaystyle \frac{4}{4}](/tpl/images/0264/0300/cab88.png)
The conclusion in a substraction operation:
or we prove it by the results of operations![\displaystyle 5-1\frac{1}{4}](/tpl/images/0264/0300/b885b.png)
In Subtracting Mixed Fractions, we change all the values to fractions
because denominators are 4, then the fraction we made has denominators 4
convert back to Mixed Fractions
Proved that Matt's statement was wrong
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Keywords: fraction, mixed fraction, substraction