Each time henry visits the art museum he pays $15 for parking and $25 for admission. if he buys a membership for $110, parking will cost $10 and admission will be free. choose the two equations that represent the situation. a. y = 110 + 10x; y = 40x b. y = 110 + 10x; y = 15x + 25 c. y = 110 + 10x; y = 25x + 15 d. y = 110x + 10; y = 40x write an inequality that represents the number of museum visits for which the total member cost is less than the non-member cost. use the inequality to find the smallest number of visits that satisfies the inequality y=110+10x; y=40x

Part 1) Option A. y = 110 + 10x; y = 40x

Part 2) The smallest number of visits is equal to 4

Step-by-step explanation:

Part 1) Choose the two equations that represent the situation

Let

x ----> the number of museum visits

y ----> the total cost for the visit to the art museum

we know that

Non-member

Member

Part 2) Write an inequality that represents the number of museum visits for which the total member cost is less than the non-member cost

The inequality that represent the situation is

Solve for x

Rewrite

Round to the nearest whole number (Remember that the number of visits cannot be a decimal number)

therefore

The smallest number of visits is equal to 4

answer: no

step-by-step explanation:

3

step-by-step explanation: