The sum of two numbers is 30 and their difference is 3. Find the numbers.
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The sum of two numbers is 30, and their difference is six. What are the two numbers?
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Mark Lane
, Self Employed Tutor and Writer (2002-present)
Answered Dec 23, 2018
Originally Answered: The sum of the two numbers is 30, and their difference is six. What are the two numbers?
Let us call each number x and y.
Ok, x+ y= 30
And difference is 6.
Assuming no difference between variables, x = 18 and y= 12. These total 30.
And 18 - 12 = 6, which satisfies the second part of the question.
Simple way to check:
You know x+y = 30.you know difference is six.
So, divide 30 by 2 . That gives you 15 for x, 15 for y.
Now, you have difference of six, divide by two, that equals 3.
NOw, add 3 to 15 (say for x) that's 18.
NOw, minus 3 from 15 (for y), that's 12
x=16.5 & y=13.5
Step-by-step explanation:
U know x+y=30
u also know difference is 3,
so, divided 30 by 2 that gives you 15 for x,
15 for y
now you have difference between 3 divide by 2
that 1.5 now 1.5 add to for x that's 16.5 & minus 1.5 from 15 for y that 13.5 .