Respuesta :
What you would first want to do is make an equation (optional)
166.25= 19(x)
then divide 166.25 by 19
and you get this:
8.75
you would have to round up though so your answer would be:
9
Another thing that is probably easier since you are in elementary school is this:
166.25 ÷ 19 = 8.75
round up:
9
hope this helped :)
166.25= 19(x)
then divide 166.25 by 19
and you get this:
8.75
you would have to round up though so your answer would be:
9
Another thing that is probably easier since you are in elementary school is this:
166.25 ÷ 19 = 8.75
round up:
9
hope this helped :)
Mr Rice will need to purchase [tex]\large{\boxed{\bold{=8.75}}[/tex] lengths of edging
Further explanation
The division operation is one of the basic arithmetic operations
Common signs used are [tex]\large{\boxed{:}}}[/tex] or [tex]\large{\boxed{\slash}}[/tex]
The division is written by placing the numerator above the denominator with a horizontal line between them or use a slash with the numerator's position and the denominator is parallel
The division is actually an iterative subtraction operation (as many as the number of divisors)
Division is the opposite of multiplying
The general form of division can be stated by:
[tex]\large{\boxed{\bold{divident:divisor=quotient+remainder}}[/tex]
example:
7: 3 = 2 + 1
- 7 = dividend
- 3 = divisor
- 2 = quotient
- 1 = remainder
The form of division can also be expressed in terms of fractions
In the number above, the form of fraction obtained is the form of mixed fractions
[tex]\displaystyle \frac{7}{3} =2\frac{1}{3}[/tex]
Mixed fractions consist of integers and ordinary fractions
Division operation statement:
"7 divided by 3 equals 2 remainder 1
Known
the 166.25 feet of edging on the flower beds
The edging is sold in length of 19 feet each
Asked
lengths of edging needed to be purchased
Answer
Mr Rice need purchase :
166.25 feet of edging on the flower beds : length of 19 feet each
[tex]\displaystyle 166.25\div19[/tex]
=[tex]\displaystyle \frac{166.25}{19}[/tex]
[tex]\large{\boxed{\bold{=8.75}}[/tex]
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Keywords: division, fraction, lengths of edging
