The question involves dividing the total number of packs (192) by the total number of boxes (8). The answer is 24 packs per box.
The subject of this question is Mathematics, and it's about the Division concept.
If a total of 192 packs of frozen peas were taken out from 8 boxes, we need to find out how many packs were in each box originally.
This can be done by dividing the total number of packs by the total number of boxes.
Therefore, you would do the calculation: 192 ÷ 8, which equals 24. So, there were 24 packs of frozen peas in each box.
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What is a box and whisker plot in asking how often does store A have 300 or less customers per day? ···································
g(x) = 3x2 + 5x – 5
Find: g(f(x))
Answer:
Step-by-step explanation:
g(x - 6)= 3(x - 6)^2 + 5(x - 6) - 5
= 3(x^2 - 12x + 36) + 5x - 30 - 5
= 3x^2 - 36x + 108 + 5x - 35
= 3x^2 - 31x + 73
Total capacity the tower holds 1.034 x 10^5 gallons of water
One tower holds 8.4 x 10^3 gallons of water
Other tower holds 9.5 x 10^4 gallons of water
The combined water capacity of the two towers in scientific notation is,
Total capacity the tower holds = 9.5 x 10^4 + 8.4 x 10^3
= 9.5 x 10^4 + 0.84 x 10^4
= 10.34 x 10^4
= 1.034 x 10^5
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Answer:
2/1
Step-by-step explanation:
get the first part of each fraction to something divisible by the second part
4· 3=12/6
1· 3=3/3
12÷2= 23÷3= 1
2/1
Answer:
Correct answer is A 2:1
Step-by-step explanation:
When writing a unit rate the denominator is always 1
If you want to obtain a unit rate you divide both quantities by the second one.
what is a unit rate?
A unit rate means a rate for one of something. We write this as a ratio with a denominator of one. For example, if you ran 70 yards in 10 seconds, you ran on average 7 yards in 1 second. Both of the ratios, 70 yards in 10 seconds and 7 yards in 1 second, are rates, but the 7 yards in 1 second is a unit rate.
length FG.
Answer:
Answer:
EF+FG =EG
18 + FG =20
FG = 20-18
FG = 2
(7√)^2 = _____
in simplest form.
By the Power of a Power rule, (712)2=722 .
So, 712 must equal______
in radical form.
For this case we have:
By properties of the radicals
So:
.
Now, for power properties we have:
Thus,
So:
in its radical form
Answer:
in its simplest form.
in its radical form
Answer:
in its radical form
explanation: