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asharc
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asharc
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This type of DS problem really ticks me off. It appears to be C since we need two equations to solve for x (# of 23 cents) and y (# of 21 cents). There must be a way to solve this without using # guessing?

How can one recognize that B works without just randomly trying #s? Is there a pattern? 23x +21y = 130. I don't see anyway to reduce this.
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this is a multiples question where 23A + 21B = 130, where A & B are both integers.

23A = 130 - 21B, plug in 1 for B, see whether that yields an integer value for B. when u find an integer values that make the equation balance, then u found the quantities of each penmcil.
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jimmyjamesdonkey
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But bmwhype2....Are you saying everytime I see a two variable equation I should run a test by plugging in #s. What in this question would trigger the bell in your head to begin testing?

Usually, I see a equation like that and figure I need a 2nd equation to solve.
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bmwhype2
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jimmyjamesdonkey
But bmwhype2....Are you saying everytime I see a two variable equation I should run a test by plugging in #s. What in this question would trigger the bell in your head to begin testing?

Usually, I see a equation like that and figure I need a 2nd equation to solve.
no. in this case, these variables MUST be integers.

a harder version
7-t55309?hilit=cats+dogs
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jimmyjamesdonkey
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bmwhype2, so you are suggesting that when the variables MUST be integers, you run a plugin test? Also, what quant score would you estimate one would start seeing this problem at?
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How can one possibly do this problem in under 2mins?



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