Question

A chair company produces two types of chairs: Chair A and Chair B. The company is bound by the following constraints:
• Chair A requires 1 hour of waxing time and 5 hours of painting time.
• Chair B requires 4 hours of waxing time and 6 hours of painting time.
• The maximum number of hours per week available for waxing and painting are 100 and 60, respectively.
• The cost to the company is $0.79 per chair A and $2.00 per chair B. Total weekly costs cannot exceed $50.00.

Answer 1

Let x = the number of Chair A produced in a week and y = the number of Chair B produced in a week.
Write a system of three inequalities that describes these constraints.

Answer 2

i got
x + 5y ≤ 100
4x + 6y ≤ 60
.79x + 2y ≤ 50

Answer 3

i could be wrong here, but wouldn't the first two be
\[6x \le 100\]\[10y \le 60\]

Answer 4

because x and y represent chair a and chair b, not waxing and painting

Answer 5

the third inequality you have there is correct though

Answer 6

Is this right?

x + 5y ≥ 100
10x + 6y ≥ 60
2x + .79y ≤ 50

Answer 7

no, i believe what i put down is right

Answer 8

oh i didn't see sorry

Answer 9

it's ok

Answer 10

what you put isn't a part of the answers.

x + 5y ≥ 100
10x + 6y ≥ 60
2x + .79y ≤ 50

x + 5y ≤ 100
4x + 6y ≤ 60
.79x + 2y ≤ 50

x + 4y ≤ 100
5x + 6y ≤ 60
.79x + 2y ≤ 50

x + 4y ≤ 100
5x + 6y ≤ 60
2x + .79y ≤ 50

Answer 11

that doesn't make any sense

Answer 12

i guess go with the second one, since it has the right numbers in it, at least

Answer 13

alright thanks. I have one more, do you mind helping?

Answer 14

i don't mind, i just hope it isn't wacky like this one lol

Answer 15

p(x) = -x^4 – 2x^3 + 6x^2 + 8x q(x) = x + 8 Use a graphing tool to graph p(x) and q(x) to determine which of the following are the best estimate for the x values to the solutions to p(x) = q(x)?

I got x = -2.0, x = -1.8, x = 0.8, x = 1.9

Answer 16

i don't have a graphing tool. what are you using?

Answer 17

yeah I have an app for it

Answer 18

oh

Answer 19

yea, i don't know. sorry :/