Jacob is ordering custom T-shirts for his soccer team. Long-sleeved shirts cost $15 each and short-sleeved shirts cost $10 each. Jacob can spend at most $250 and he wants to order at least 20 shirts.

Let x represent the number of long-sleeved shirts. Let y represent the number of short-sleeved shirts.

Select all inequalities that represent constraints for this situation.

http://prntscr.com/de9asf

Question

Jacob is ordering custom T-shirts for his soccer team. Long-sleeved shirts cost $15 each and short-sleeved shirts cost $10 each. Jacob can spend at most $250 and he wants to order at least 20 shirts.

Let x represent the number of long-sleeved shirts. Let y represent the number of short-sleeved shirts.

Select all inequalities that represent constraints for this situation.

http://prntscr.com/de9asf

yuii · Answer

I think it's B and F.

yuii · Answer

Please.

3mar · Answer

Ok.
 Long-sleeved shirts cost $15
 x represent the number of long-sleeved shirts

short-sleeved shirts cost $10
y represent the number of short-sleeved shirts

What would you understand from this?

3mar · Answer

Time for pray - 25 min - Salam!

yuii · Answer

Take your time.

3mar · Answer

Thank you for your patience.
Peace be upon you, sister!

yuii · Answer

You're welcome.

3mar · Answer

Do you still need help?
I am sorry for late!

yuii · Answer

Yes I do.

3mar · Answer

Look, sister! We need to use what we have to get what we need... - Long-sleeved shirts cost $\color{red}{$15}$ - $\color{red}x$ represent the number of long-sleeved shirts >>$Long-sleeved ~shirts~total~ cost$ = $\color{blue}{15x}$ - Short-sleeved shirts cost $\color{red}{$10}$ - $\color{red}y$ represent the number of short-sleeved shirts >>$Short-sleeved ~shirts~total~ cost$ = $\color{blue}{10y}$ - He wants to order $\color{red}{at~ least~(\ge)~20}$ shirts >>$total ~number ~of~ shirts~TOGETHER~ would ~\color{red}{equal ~to ~20} ~shirts~\color{red}{ or~ more}$ i.e: $\color{blue}{x+y\ge20}$ - Jacob can spend $\color{red}{at ~most ~(\le)~ $250 }$ >>$sum ~of ~total~ costs~ of ~long~ and~ short-sleeved ~shirts~ should ~NOT ~exceed~ \color{red}{$250}$ i.e: $\color{blue}{15x+10y\le250}$ I think it is clear now to find out your two inequalities which are understood from the question above!!! |dw:1480769561020:dw| and this is also the graphical representation of these two inequalities! https://www.desmos.com/calculator ** any point in the overlapped shaded region ( and encountered between the positive direction of y and x-axes) satisfies these two inequalities! I hope I helped you. +I hope you got the idea!

3mar · Answer

and this is also the graphical representation of these two inequalities! https://www.desmos.com/calculator/leevyns41k