0
3(8x-y = 31)
5x+3y = 23
Multiply all terms in the top equation by 3:
24x-3y = 83
5x+3y = 23
Add both equations together in order to eliminate y:
29x = 116
Divide both sides by 29 to find the value of x:
x = 4
Substitute the value of x into the original equations to find the value of y:
Therefore: x = 4 and y = 1
What else can I help you with?
Continue Learning about Math & Arithmetic
Related Questions
What is 23 plus 7684235?
23 plus 7684235 equals 7684258.
What 23 plus 412 equals?
It equals 435
How can 23 plus 60 equals 1?
Who is the idiot that told you that - everyone knows that 23 plus 60 equals 83 !
-5 plus -18 equals?
-23
23 plus 11 equals 7 131 plus 42 equals 11 28 plus 75 equals?
22
What is 29 plus 23 equals?
29 + 23 = 52
What plus 23 equals 180?
It is: 157+23 = 180
What plus 23 equals 97?
74 + 23 = 97
18 plus 23 equals 20 plus?
21
65 plus 23 plus 35 equals?
123
What is 1 plus 23 plus 4567890?
It equals 4567914
What is 10 plus 4 plus 9 equals?
23
Trending Questions
What is 12.32 in word form?
How long does it take the average female to run 300 yards?
Does a full circle have rotational symmetry?
What is 107 percent of 800?
If the radius of a circular garden plot is increased by 15 percent by what percentage does the area of the garden increase?
What is a numerical example of exponents?
If the day after tomorrow is two days before Thursday then what day is today?
How many gallons in a 3 inch pipe?
Why is negative four to the fourth power negative?
Can you give me the meaning and a example of the word prime factorization?
How many days are in the eight month?
What three fourths of eighty four?
How many combinations of 6 numbers are there in 56 numbers?
How do you make a parabola graph downwards if you can't change the vertex?
What Is a natural number between 9 and 10?
How many parallel sides does a triangle has?
What is the base unit for volume in the international system of units?
How much is 101 weeks?
What is form 491 used for?
In the year 1691 how many days were there in February?
Copyright ©2026 Infospace Holdings LLC, A System1 Company. All Rights Reserved. The material on this site can not be reproduced, distributed, transmitted, cached or otherwise used, except with prior written permission of Answers.