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Quick calculation puzzle?
Hi everyone,
This isn't a homework problem; I'm way too old to be doing math assignments. :)
I'm doing a kind of mini-investigation. Say somebody wanted to arrive at the final figure $3,269.23, and they had to add two numbers together to do it.
If that person chose $2,043.27 and $1,225.96, what process did he use to come up with that result? Neither number is a nice, round percentage of the final figure, but $1,225.96 IS 60% of $2,043.27.
What process or calculation did this guy use to decide on these two numbers? If $1,225.96 is 60% of $2,043.27, what relationship do these numbers have with $3,269.23 (other than that number is their sum)?
Many thanks, guys.
It was "b = c/1.6 = 5c/8" that got me over the hump. I wasn't concerned with the relationship between the two smaller numbers, but rather in what way those numbers were not arbitrarily chosen vis-a-vis the larger number.
In the result, you helped me solve the puzzle! The guy took the larger number he wanted to reach, and chose his two other numbers by:
1) dividing the large number by 80; and
2) multiplying the result by 50, and then by 30.
Thanks a lot Jared! You saved the day!
2 Answers
- 1 decade agoFavorite Answer
In this case, you have two equations.
We'll call price 1 = x, and price 2 = y.
So we have x + y = 3269.23
And if you want x to be 60% of y, you have:
x = 0.6 * y.
In this case you can use the two equations to solve for x and y.
x + y = 3269.23
.6y + y = 3269.23
1.6y = 3269.23
y = 2043.27.
x = .6y
x = .6 * 2043.27
x = 1225.96.
So that's how you get the two prices.
- 1 decade ago
a + b = c
a = .6b
.6b + b = c
1.6b = c
b = c/1.6 = 5c/8
or
b = a/.6 = 5a/3
a + 5a/3 = c
8a/3 = c
a = 3c/8
Hope this helps