The regular price for an item that is on sale for $38.40 is $48.
A function takes in values, applies specific operations to them, and produces an output. The inverse function acts, agrees with the outcome, and returns to the initial function.
The output of a function is returned by the inverse function, which also returns the initial value.
Given the sale price of an item that has a regular price of R is,
S = R - 0.2R
the inverse function of R is
S = R(1 - 0.2)
S = R(0.8)
R = S/0.8
and the sale price is $38.40
regular price is,
R = S/0.8
R = 38.40/0.8
R = $48.
Hence the regular price is $48.
Learn more about inverse function;
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Answer:
R=48
Step-by-step explanation:
S=R(1-0.2) R = 38.40/.8
S=R(.8) R = 48
R=5/.8
Answer: 6 animals should go in each pen.
Step-by-step explanation:
Total sheep = 54
Total cows = 24
Total pigs = 30
Highest number of animals are possible in each pen such that animals are distributed in pens with the same number = Greatest common divisior (54,24, 30)
54= 6 x 9
24= 6 x 4
30 = 6 x 5
So, Greatest common divisior (54,24, 30) = 6
Hence, 6 animals should go in each pen.
4
pound of peanuts equally. What fraction of a pound of peanuts does each person receive? Enter your answer in simplest form.
Answer:
1/8 lb
Step-by-step explanation:
Each person gets 1/6 of the total amount, so ...
(1/6)(3/4 lb) = 3/24 lb = 1/8 lb
Each person gets 1/8 pound of peanuts.
x = -11
X = 12
Answer:
B- x=12
Step-by-step explanation:
-5x=-x-48
-12+-48
-12. -12
-60=-5x
-5. -5
x=12
Answer:
2635.875pounds
Step-by-step explanation:
Converting all the units to pounds for unit consistency. Let's convert
1 1/4tons horse weight and 15ounce water bottle to pounds.
According to the conversion;
1 ton = 2000pounds
1 1/4 tons = (2000×5/4)pounds = 2500pounds
Similarly for the conversion of ounce to pounds;
1 ounce = 0.625pound
15 ounces of water bottle = (0.625×15)pounds
= 9.375pounds
The total weight of the horse, rider, and items in total will give;
2500pounds horse + 110pounds person + 9.375pounds water bottle + 16.5pounds basket
= 2635.875pounds