You have a jar of pennies and quarters. You want to choose 15 coins that are worth exactly $4.35 A. Write and solve a system of equations that models the situation B. is your solution reasonable in terms of the original problem? explain.
please help me!!!!
let us say p = "how many pennies there are" and q ="how many quarters there are" if you tip over the jar, and start counting them all, how many would you end up with?
20
heheh 20? well anyhow.... if you just hmmmm hold the mayo alright notice that 4.35 is what you'd want to choose
yea...
so, what is stated is that, you'd pick from the jar, 15 coins, quaters and pennies and those 15 coins will add up to $4.35 so, let's us see, $4.35 is really 435 pennies so if "p" is the quantity of penny coins and "q" is the quantity of quarter coins \(\Large \bf p + q = 15\) --------------------------------------------- there is 1 penny per penny, well that's obvious and there are 25 pennies per quarter how many pennies worth are there? well 1 * p how many pennies are there in the quarters? well 25 * q so 1*p + 25*q = 435 pennies or \(\Large \bf p+25q = 435\)
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