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Nadya [2.5K]
3 years ago
6

Yani buys a certain brand of cereal that costs $10 per box. Yani changes to a super-saving brand of the same size. The equation

shows
the price, y, as a function of the number of boxes, x, for the new brand.
y = 7x
Part A: How many more dollars is the price of a box of Yani's original brand of cereal than the price of a box of the super-saving cereal?
Show your work.
Part B: How much money does Yani save each month with the change in cereal brand if he buys 5 cereal boxes each month? Show your
work.
Mathematics
2 answers:
makkiz [27]3 years ago
8 0

Answer:

A) Original price : y =10.x

Cheaper brand : y = 7x

The original box is $3 more than the cheap one.  

Proof: Suppose 1 box is bought of each (x=1),Original will cost $10 & the Cheaper Price is $7

B) Each time he buys a cheap brand he save $3 ($10-$7).

On 5 cheap boxes, He would save $3 x 5 boxes = $15.

Step-by-step explanation:

Part A: The price of the first cereal that Yani bought was $10 and he new cereal is $7.

$10 - $7 = $3. The original box of cereal was $3 more than the super- saving cereal.

Part B: Yani will save $15 each month.

With the $10 cereal he used to pay $50 per month. Now with the super-saving cereal, he will now pay $35 per month.

So we need to subtract $50 - $35 = $15

Verdich [7]3 years ago
7 0

A. Yani's original brand of cereal is $3 more expensive.

His old brand cost $10 a box. His new brand cost can be determined by the slope of y=7x, thus it is $7. The difference between 10 and 7 is 3, thus there is a $3 difference.

B. Yani would save $15 per month buying the super-saving cereal.

Original: y = 10x

y=10(5)

y = $50

Super-saving: y = 7x

y=7(5)

y = $35

If Yani were to buy 5 boxes of the original cereal, he would spend $50. If she were to buy 5 boxes of the super-saving cereal, he would spend $35. The difference between 50 and 35 is 15, thus he would save $15 per month.

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PLEASE REFER THE ATTACHMENT. THANK YOU ​
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The solution is given below:

<h3>What is price index?</h3>

An index number expressing the level of a group of commodity prices relative to the level of the prices of the same commodities during an arbitrarily chosen base period and used to indicate changes in the level of prices from one period to another.

Given:

Comm.         p0        q0       p1       q1       p0q0    p1q0       p1q1        p0q1

     A           25      750       30    960    18750      750       28800     24000

    B             30      450       25    550    13500     750       13750      16500

    C             5        250        6     360      1250     30        2160          1800

    D              6        90         7       210      540       42        1470           1260

    E               10        140       10     190     1400      100       1900          1900

     F                 4         48       5     65      192          240        365         260

Now,

\sump0q0 = 35632

\sump1q0 = 1912

\sump1q1 = 48445

\sump0q1= 45720

1) P01(L) = \sump1q0/\sump0q0 * 100

             = 5.36

2) P01(L) = \sump1q1/\sump0q1 * 100

            = 105.96

Dorbish- Bowley

= 5.36+ 105.96/2

=55.66

Marshall- Edgeworth

=  1912+  48445/35632 + 45720

= 50357/ 81352

= 0.619 *100= 61.9

Fisher's price index

=( 5.36 * 105.96 )^ 0.5

=23.831

Learn more about price index here:

brainly.com/question/14184515

#SPJ1

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