Naomi wants to take yoga classes. She can take classes at the high school for a one-time fee of $20 plus $10 per class. She can join the local gym for $50 and take classes for $5 per class. Which statement is true about the average cost for the two options?

Respuesta :

Ok...don't have the statements, but the equations would be:
y=20+10X
y=50+5X

They would be equal in cost at X=6... For more than 6 days, the gym would be cheaper. For less than 6, the classes would be cheaper.

The true statement about the average cost for the two options is that:

  • the gym option costs less per class for six classes.
  • the gym option costs less per class for seven classes.

What are specified for the two options?

For high school classes, one-time fee of $20 plus $10 per class and for local gym, can join for $50 and take classes for $5 per class.

For 6 classes:

High school = $20 + $(10 + 10 + 10 + 10 + 10 + 10)

High school = $20 + $10 × 6 = $(20+60) = $80

Local gym = $50 + $(5+5+5+5+5+5)

Local gym = $20 + $5 × 6 = $(20+30)

Local gym = $50

For 7 classes:

High school = $20 + $(10 + 10 + 10 + 10 + 10 + 10 + 10)

High school = $20 + $10 × 7

High school = $(20+70)

High school = $90

Local gym = $50 + $(5+5+5+5+5+5+5)

Local gym = $20 + $5 × 7

Local gym = $(20+35)

Local gym = $55

Therefore, the Option B & D is correct.

Read more about forming equations

brainly.com/question/11938672

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