Gaming systems are on sale for 20% off the original price (g), which can be expressed with the function p (g) = 0.8g. Local taxes are an additional 12% of the discounted price (p), which can be expressed with the function c (p) = 1.12p. Using this information, which of the following represents the final price of a gaming system with the discount and taxes applied?

c (p) + p (g) = 1.92g

c[p (g) ] = 0.896g

g[c (p) ] = 1.92p

c (p) ⋅ p (g) = 0.896pg

Question

Keyon Coleman

Mathematics

28 September, 09:23

Gaming systems are on sale for 20% off the original price (g), which can be expressed with the function p (g) = 0.8g. Local taxes are an additional 12% of the discounted price (p), which can be expressed with the function c (p) = 1.12p. Using this information, which of the following represents the final price of a gaming system with the discount and taxes applied?

c (p) + p (g) = 1.92g

c[p (g) ] = 0.896g

g[c (p) ] = 1.92p

c (p) ⋅ p (g) = 0.896pg

+4

Answers (1)

Know the Answer?

Jase Gutierrez · Answer 1

If you would like to know what represents the final price of a gaming system with the discount and taxes applied, you can calculate this using the following steps:

p (g) = 0.8 * g

c (p) = 1.12 * p

1.12 * p = 1.12 * 0.8 * g = 0.896 * g = c (p (g)) = c[p (g) ]

The correct result would be c[p (g) ] = 0.896g.