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Sindrei [870]
3 years ago
12

a pizza parlor charges $1 for each vegetable topping and $2 for each meat topping. you want at least five different toppings on

your pizza. you have $10 to spend on toppings. which system of inequalities models this situation where v represents the number of vegetable toppings and m the meat toppings

Mathematics
1 answer:
zheka24 [161]3 years ago
7 0

Answer:

Step-by-step explanation:

Let v represents the number of vegetable toppings and m the meat toppings.

Since there must be at least five different toppings on your pizza, this can be represented by the inequality:

v + m ≥ 5

Also, the total amount of money available for the toppings is $10, and a pizza parlor charges $1 for each vegetable topping and $2 for each meat topping, this can be represented by the inequality:

v + 2m ≤ 10

Therefore the system of inequalities models this situation is:

v + m ≥ 5

v + 2m ≤ 10

v > 0, m > 0

Plotting the graph of v against m using geogebra graphing calculator produce the image attached below

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In the figure below, \overline{EO}=2x-5 <br> EO<br> =2x−5 and \overline{MO}=x+17 <br> MO<br> =x+17
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3 years ago
5×=15+10y,3×+7y=31 it's for tomorrow pls​
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Answer:

x = 6.39, y = 1.69 is the solution of the given equation system.

Step-by-step explanation:

Here, the given set of equation is:

5 x = 15 + 10 y  ⇒ 5 x - 10 y = 15   ...... (1)

3 x +7 y = 31   ............. (2)

Now, the coefficient of x in first equation id 5 and in second  is 3.

So, MULTIPLY (1) with 3 and (2) with -5 , we get:

15 x - 30 y = 45

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<u>ADD BOTH EQUATIONS ,</u> we get:

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or, -65 y  = -110

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