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oksano4ka [1.4K]
3 years ago
9

In France a loaf of bread costs 3 euros. In Great Britain a loaf of bread costs 4 pounds. If the exchange rate is .9 pounds per

euro, what is the real exchange rate?
a. 3.6/3 loaves of British bread per loaf of French bread
b. 3/3.6 loaves of British bread per loaf of French bread
c. 2.7/4 loaves of British bread per loaf of French bread
d. 4/2.7 loaves of British bread per loaf of French bread
Mathematics
1 answer:
LenaWriter [7]3 years ago
7 0

Answer:

c. 2.7/4 loaves of British bread per loaf of French bread

Step-by-step explanation:

In France a loaf of bread costs 3 euros.

In Great Britain a loaf of bread costs 4 pounds.

The exchange rate is :

1 euro = 0.9 pounds

So, we can calculate the real exchange rate as:

3 euros = 3\times0.9=2.7

Slo, answer is : 2.7/4 loaves of British bread per loaf of French bread.

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Step-by-step explanation:

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Given that v=√u*u- 2qs. Make q the subject of the equation. Find the value of q in the equation if v=8, u=12, and s=40​
kifflom [539]

Answer:

Step-by-step explanation:

v=√u*u- 2qs

  1. \sqrt{20} x 20 - 2q40 = 8
  2. 2\sqrt{5} x 20 - 2q40 = 8
  3. 40\sqrt{5} - 2q40 = 8
  4. - 2q40 = 8 - 40\sqrt{5}
  5. -80q = 8 - 40\sqrt{5}
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The three planes given meet at a point. The planes are 3x+y-2z = 11, 4x-2y+z = -5, x+5y-4z = 33. The intersection is at what poi
Mumz [18]

Answer:

(2, 7, 1)

Step-by-step explanation:

We have three equations, and using Gauss-Jordan Elimination, we can solve for x, y, and z

3x + y - 2z = 11

4x - 2y + z = -5

x + 5y - 4z = 33

We can start by taking out the z from all rows except one. To do this, we can work with the second row. I chose the second row because -5 is small and easy to add up with other numbers, and z has no coefficient in this row.

We can add 2 times the second row to the first row and 4 times the second row to the third row to get

11x - 3y = 1

4x - 2y + z = -5

17x -3y = 13

We then have the first and third rows having two variables. Since the y coefficients are the same, we can eliminate the y by adding the negative of the first row to the third row. Our result is then

11x - 3y = 1

4x - 2y + z = -5

6x = 12

From the third row, we can gather that x= 2. We can then plug that into the first row to get

22 -3y = 1

subtract 22 from both sides

-3y = -21

divide both sides by -3

y = 7

We can then plug our x and y values into the second row to get

4(2) - 2(7) + z = -5

8 - 14 + z = -5

-6 + z = -5

add 6 to both sides

z = 1

Our answer is thus (2, 7, 1)

7 0
2 years ago
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