The answer is The price of pepperoni pizza slice is $2.5. The price of supreme pizza slice is $4.
p - the price of pepperoni pizza slice
s - the price of supreme pizza slice
According to the table:
On the day 1, 500 pepperoni pizza slices is sold for the price p (500p) and 620 supreme pizza slices is sold for the price s (620s) and the total amount was $3,730: 500p + 620s = 3730
On the day 1, 500 pepperoni pizza slices is sold for the price p (500p) and 430 supreme pizza slices is sold for the price s (430s) and the total amount was $2,970: 500p + 430s = 2970
So, we have the system of two equations:
500p + 620s = 3730
500p + 430s = 2970
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Let's multiply both sides of the second equation by (-1):
500p + 620s = 3730
(-1)(500p + 430s) = (-1) * 2970
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500p + 620s = 3730
(-1) * 500p + (-1) * 430s = (-1) * 2970
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500p + 620s = 3730
-500p - 430s = -2970
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Let's add up these two equations:
500p + 620s + (-500p - 430s) = 3730 + (-2970)
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Rewrite it:
500p + 620s - 500p - 430s = 3730 - 2970
500p - 500p + 620s - 430s = 760
0p + 190s = 760
190s = 760
s = 760/190
s = 4
The price of supreme pizza slice is $4.
Now, replace s in one of the above expressions:
500p + 620s = 3730
500p + 620 * 4 = 3730
500p + 2480 = 3730
500p = 3730 - 2480
500p = 1250
p = 1250/500
p = 2.5
The price of pepperoni pizza slice is $2.5.
Answer:
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Step-by-step explanation:
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Answer:
that question is contradicting itself
Step-by-step explanation:
i want to help
Answer:
y = -5 and x = -17
Step-by-step explanation:
We want to solve these two equations,
x = 3y - 2
x = 5y + 8
We can see that they both equal x so we want make them equal to each other so,
→ 3y - 2 = 5y + 8
⇒ Subtract 5y from both sides to collect the 'y' terms
→ -2y - 2 = 8
⇒ Add 2 both sides to collect the numerical terms
→ -2y = 10
⇒ Divide both sides by -2 to isolate y
→ y = -5
Now that we have found the value of y we can substitute this value into one of the 2 equations we have to find the value of x
⇒ We know that y = -5 so lets substitute that into x = 3y - 2
→ x = 3 × -5 - 2
⇒ Simplify
→ x = -15 - 2
⇒ Simplify further
→ x = - 17