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2 years ago

L=P+2G over K Solve for G?

2 answers:

7 0

L = P + 2G / K

Multiply both sides by K to get rid of the denominator

KL = P + 2G

Subtract P from both sides

KL - P = 2G

Divide each side by 2

KL - P / 2 = G

G = KL - P / 2

Iteru [2.4K]2 years ago

6 0

Hi Brand

L=P+(2G)/k

Multiply both sides by K

KL= KP+2G

Flip the equation

KP+2G=KL

add -KP to both sides

KP+2G-KP=KL-KP

2G=KL-KP

Divide both sides by 2

2G/2= (KL-KP)/2

G= 1/2 KL + -1/2 KP

I hope that's help !

Good night .

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2 years ago

Tickets at a particular movie theater have different rates for adults and children. On Friday, the theater sold 4 adult tickets

Thepotemich [5.8K]

Answer: The price for the adult tickets is $12 and the price for the child ticket is $5.

Step-by-step explanation:

Let the price for the adult ticket be x

Let the price for the child ticket be y

According to question, On Friday ,

$4x+7y=83$

and on next day,

$5x+6y=90$

Now, we will use "Substitution Method" to solve the system of equations :

$5x+6y=90\\\\5x=90-6y\\\\x=\frac{90-6y}{5}$

so, we will put the value of x in the first equation i.e.

$4x+7y=83\\\\4(\frac{90-6y}{5})+7y=83\\\\360-24y+35y=83\times 5\\\\35y-24y=415-360\\\\11y=55\\\\y=\frac{55}{11}\\\\y=5$

Now, put the value of y in the equation that is given by

$x=\frac{90-6y}{5}\\\\x=\frac{90-6\times 5}{5}\\\\x=\frac{90-30}{5}\\\\x=\frac{60}{5}\\\\x=\$12$

Hence, the price for the adult tickets is $12 and the price for the child ticket is $5.

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