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katrin2010 [14]
3 years ago
7

A yogurt costs 45 pence how many yogurts can be bought for 5 pounds

Mathematics
2 answers:
Oliga [24]3 years ago
6 0
11.
for a total of 4.95
you would have 5 pence remaining.
zheka24 [161]3 years ago
4 0
1 pound=100 pence
5 pound=500 pence
500÷45=11.11
to make it easier
11×45=495 pence
so you can buy 11 yogurt and still have 5 pence left.
unless you have to pay tax .. jeez Lol
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Please may I have help with these questions. I’m really confused <br> Thank you
valina [46]

Answer:

Step-by-step explanation:

So what you need to do is take the two points (1, -5) and (3, -1) and subtract them. You take y of the second group and subtract y of the first group.

-1 - (-5) = 4

Now you do the first numbers in each group with the second set being the number you subtract from.

3 - 1 = 2

Now you do \frac{Rise}{Run}. Rise = 4 Run = 2

\frac{4}{2} = 2

Now the second part is saying y = 3x + c with your first set of numbers being x and y.

x = 1

y = -5

-5 = 3(1) + c

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Subtract 3 from -5

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The final answer is:

y = 3x - 8

4 0
2 years ago
two friends went to a restaurant and ordered one plain pizza and two sodas. their bill totaled $15.95. later that day, five frie
oksano4ka [1.4K]
X= cost per pizza
y= cost per soda


1ST VISIT TO RESTAURANT
x + 2y= $15.95

2ND VISIT TO RESTAURANT
3x + 5y= $45.90


STEP 1
multiply equation from 1st visit by -3. Will be able to solve by elimination method in step 2.

-3(x + 2y)= -3(15.95)
multiply -3 by each term

(-3 * x) + (-3 * 2y)= (-3 * 15.95)

-3x - 6y= -47.85


STEP 2
add 2nd visit equation to new 1st
visit equation in step 1.

3x + 5y= 45.90
-3x - 6y= -47.85
x term will cancel out; solve for y

-y= -1.95
divide both sides by -1

y= $1.95 per soda


STEP 3
substitute y value in either original equation to solve for x

x + 2y= $15.95

x + (2 * 1.95)= 15.95
multiple in parentheses

x + 3.90= 15.95
subtract 3.90 from both sides

x= $12.05 per pizza


CHECK
3x + 5y= $45.90
3(12.05) + 5(1.95)= 45.90
36.15 + 9.75= 45.90
45.90= 45.90


ANSWER: Each pizza costs $12.05 and each soda costs $1.95.

Hope this helps! :)
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3 years ago
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