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marissa [1.9K]
3 years ago
6

Levi bought 14 chicken wings for $22.40 how much would it cost for 12 wings

Mathematics
2 answers:
777dan777 [17]3 years ago
8 0

Answer:

x =19.20

Step-by-step explanation:

We can use ratios to solve

14 wings      12 wings

------------- = ---------------

22.40          x

Using cross products

14x = 22.40 * 12

14x =268.8

Divide each side by 14

14x/14 = 268.8/14

x =19.20

klemol [59]3 years ago
6 0

Answer:

$19.20 for 12 chicken wings

Step-by-step explanation:

you take $22.40 and divide by 14 = $1.60

take 12 x $1.60 = $!9.20

hope this helps :) :)

plz mark brainliest thanks for letting me help :)

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2 years ago
A rectangular patio has an area of 91 fl. The length is 6 feet
puteri [66]

Answer:

Total area equation = tex]w(w+6)=91[/tex]

b/2 = 3

Dimensions of the patio: width = 7 feet, length = 13 feet

Step-by-step explanation:

The area of a rectangle is given the formula:

A=wl

where

w is the width

l is the length

We know from our problem that the area of the patio is 91 square feet, so A=91. We also know that the length is 6 feet longer then the width, so l=w+6.

Replacing values in our area equation

A=wl

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w(w+6)=91

Expanding the left side:

w*w+6w=91

w^2+6w=91

Remember that to complete the square we need to add half the coefficient of the linear term squared. The lineal term is w, so its coefficient is 6. Now, half its coefficient or \frac{b}{2} =\frac{6}{2} =3. Finally, 3^2=9.

To complete the square we need to add 9 to both sides of the equation:

w^2+6w+9=91+9

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Notice that the left side is a perfect square trinomial (both w^2 and 9 are perfect squares), so we can express it as:

(w+3)^2=100

Now that we completed the square, we can solve our equation

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\sqrt{(w+3)^2} =\pm\sqrt{100}

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- Subtract 3 from both results

w=10-3,w=-10-3

w=7,w=13

Since length cannot be negative, w=7 is the solution of our equation.

We now know that the width of our rectangular patio is 7 feet, so we can find its length:

l=w+6

l=7+6

l=13

We can conclude that half the coefficient of the width is \frac{b}{2}=3, the width of the patio is 7 feet, and its length is 13 feet.

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