Question

Impossible question
Please help, will fan and medal

Answer 1

can you screenshot whatever this question is?

Answer 2

Unfortunately not

Answer 3

A company manufactures three types of cabinets. It makes 110 cabinets each week. In the first week, the sum of the number of type-1 cabinets and twice the number of type-2 cabinets produced was 10 more than the number of type-3 cabinets produced. The next week, the number of type-1 cabinets produced was three times more than in the first week, no type-2 cabinets were produced, and the number of type-3 cabinets produced was the same as in the previous week.

In the first week, the number of type-1 cabinets produced was __q1____, the number of type-2 cabinets produced was ___q2____, and the number of type-3 cabinets produced was __q3_____.

Answer 4

q1 answer choices:
a) 10
b) 15
c) 25
d) 30

Answer 5

q2 answer choices:
a) 20
b) 25
c) 30
d) 45

Answer 6

q3:
a) 35
b) 45
c) 55
d) 65

Answer 7

hold on

Answer 8

frick

Answer 9

im confusing myself. let me take a break from this problem and come back to it later

Answer 10

I thought I had it right but One of my answers isnt an answer choice

Answer 11

blaaah it's okay I need to get it done pretty soon, I'll just ask someone else

Answer 12

@Directrix can you help?

Answer 13

I have worked this 3 times.

This line is a bit confusing:

The next week, the number of type-1 cabinets produced was three times more than in the first week, no type-2 cabinets were produced, and the number of type-3 cabinets produced was the same as in the previous week.

Do you think this is supposed to be a linear programming problem?

Answer 14

I figured it to work like this but i confused myself

y+10=3x
x+y=110

3x-y=10
x+y=110
4x=120
X=30

Y+10=3(30)
Y+10=90
Y=80

X+y=110
80+30
110

Answer 15

I'm not sure either :/

Answer 16

@love_to_love_you

Would you look in your text and check this sentence of the problem word by work to see if anything is left out.

The next week, the number of type-1 cabinets produced was three times more than in the first week, no type-2 cabinets were produced, and the number of type-3 cabinets produced was the same as in the previous week.

Answer 17

It is word for word. :/

Answer 18

X: Type I
Y: Type2
Z: Type 3

I have two equations but need a third.

x + y + z = 110

x + 2y = z +10

Answer 19

How about downloading Lightshot and snipping and post the link to the problem? Or using the snipping tool from your desktop and attaching it?

Answer 20

It's a worksheet

Answer 21

Thats why i was confused. I figured the only way i could actually solve it is if i lumped the first and second one together

Answer 22

`The next week, the number of type-1 cabinets produced was three times more than in the first week, no type-2 cabinets were produced, and the number of type-3 cabinets produced was the same as in the previous week.`

translates to the 3rd equation
3x + z = 110

Answer 23

This does not make sense to me:

The next week, the number of type-1 cabinets produced was three times more than in the first week,

That sounds as if it would be:

x = 3*x + z

Answer 24

\(x_{\text{next week}} = 3x_{\text{previous week}}\)

Answer 25

x + y + z = 110
x + 2y = z +10
x = 3x + z

gives x = -42, y = 68, and z = 84

Answer 26

3x + z must add up to 110 right ?

Answer 27

since there are no type-2 cabinets in the second week, and the total must equal 110...

Answer 28

3*(110 - y - z) + 0*y + z = 110

Answer 29

x + y + z = 110
x + 2y = z +10
3*(110 - y - z) + 0*y + z = 110

x = 15, y = 30, z = 65

Answer 30

@love_to_love_you

Do not assume that those suggested answers are correct without checking to see if they fit into the original problem statements.

Answer 31

That's what I put down, thank you everyone!