http://prntscr.com/5f9odl @iGreen @satellite73 @Directrix @ganeshie8 @iambatman @texaschic101 @Compassionate
I'm stuck on this one. @SolomonZelman
So, let the number of pineapples = P and let the number of mangos=M So, the equation for the number of pineapples would be, `P+M=15` and the equation for the cost would be `2.5 P + 1.5 M = 29.50 ` makes sense?
29.5, not 29.50. Same thing, but I want to get it right technically as well as conceptually.
Yes.
So, can you solve the system? (I would do substitution, with a first equation)
You have trouble solving the system?
Yep, I'm having trouble with this one.
okay, I'll set you up. \(\large\color{black}{ P+M=15 }\) \(\large\color{black}{ 2.5 P + 1.5 M = 29.50}\) \(\large\color{black}{ P+M\color{red}{-M}=15\color{red}{-M} }\) \(\large\color{black}{ P=15-M }\) \(\large\color{blue}{ P=15-M }\) \(\large\color{black}{ 2.5 (\color{blue}{15-M}) + 1.5 M = 29.50}\)
Can you finish?
Are you asking to solve for m?
We can write a system of equations.. 2.5x + 1.5y = 29.5 x + y = 15
Yes, he is. @iKayla
m = 8
Right, so he bought 8 mangos. Subtract that from 15, and you will get the # of pineapples he bought.
8 Mangos and 5 Pineapples ?
7 Pineapples *
@iGreen
yes, 7 Pineapples.
\(\sf 15~total~fruits - 8~mangos = 7~pineapples~\Large \color{lime} \checkmark\)
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