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jonny [76]
3 years ago
7

The two matrices show the cost of three different electronics prices (rows) at two different stores (columns). Matrix F is from

1995 and Matrix H is from 2005. Which matrix shows the change in prices from 1995 to 2005?
Note: Answer choices and matrices regarded to this question is below.

Mathematics
2 answers:
Nady [450]3 years ago
7 0

Answer:

The matrix A) shows the change in prices from 1995 to 2005.

Step-by-step explanation:

From the given matrices it can be seen that prices have decreased.

The change is negative Δp < 0 Δp= pH - pF

Given matrices are the same type ( 3x2 ) = (number of rows x number of columns ) so they can be subtracted.

Matrices are subtracted by subtracking their corresponding elements, i.e. elements in the same positions.

When we subtracted matrix F from matrix H we get matrix    A).

Good luck!!!






11111nata11111 [884]3 years ago
4 0
A. The costs from 1995 to 2005 all lower, so the changes are negative
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Danielle and Emilia brought apples, bananas, and oranges to a fruit sale.
lilavasa [31]

Answer:

26 apples

Step-by-step explanation:

bananas, b= $0.50

oranges, o= $0.75

apples, a = $0.75  

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b + o + a = 50       Because the total number of all 3 fruits sold is 50

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2o + o + a = 50  

3o + a = 50

Now we can solve.

3o + a = 50

a = 50 - 3o

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.5(2o) + .75o + .75a = $33.50

o + .75o + .75a = $33.50

1.75o + .75a = $33.50

Two equations and 2 unknowns.

a = 50 - 3o

1.75o + .75a = $33.50       Plug in a to solve for o.

1.75o + .75(50 - 3o) = $33.50

1.75o + .75*50 - .75*3o = $33.50

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1.75o - 2.25o +37.5 = $33.50

-.5o + 37.5 = 33.5     Add .5o to each side so it cancels on the left.

37.5 = 33.5 + .5o   Subtract 33.5 from each side

37.5 -33.5 = .5o

4 = .5o   Divide each side by .5

4/.5 = o

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Now plug into a = 50 - 3o

a = 50 - 3(8)

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So even though we know they sold 26 apples, let's finish solving to check our work.

b + o + a = 50

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8 + 6 + 19.5 = $33.50

14 + 19.5 = $33.50

33.5 = $33.50  Yes! It works too!

bananas = 16

oranges = 8

apples = 26

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