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What is the sum of two numbers is 8 and the difference is 4?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 8 ) and ( x - y = 4 ). Solving these two equations simultaneously, we can find ( x = 6 ) and ( y = 2 ). Thus, the two numbers are 6 and 2.
What number has a sum of 17 and whose difference is 7?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 17 ) and ( x - y = 7 ). By solving these equations, we find that ( x = 12 ) and ( y = 5 ). Thus, the two numbers are 12 and 5.
What is the sum of two numbers 40 and their difference is 10?
Let the two numbers be ( x ) and ( y ). According to the problem, their sum is given by ( x + y = 40 ) and their difference is ( x - y = 10 ). Solving these equations simultaneously, we find ( x = 25 ) and ( y = 15 ). Thus, the sum of the two numbers is 40.
What is the sum of two numbers is 17 their difference is 2 what are the two numbers?
Let the two numbers be ( x ) and ( y ). From the problem, we have the equations ( x + y = 17 ) and ( x - y = 2 ). Solving these simultaneously, we add the equations to get ( 2x = 19 ), which gives ( x = 9.5 ). Substituting ( x ) back into the first equation, ( y = 17 - 9.5 = 7.5 ). Thus, the two numbers are 9.5 and 7.5.
The sum of two numbers is 18. The difference between the two numbers is 2. What are the two numbers?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 18 ) and ( x - y = 2 ). Solving these equations, we add them to get ( 2x = 20 ), so ( x = 10 ). Substituting ( x ) back into the first equation, ( 10 + y = 18 ) gives ( y = 8 ). Thus, the two numbers are 10 and 8.
What is the sum of two numbers is 8 and the difference is 4?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 8 ) and ( x - y = 4 ). Solving these two equations simultaneously, we can find ( x = 6 ) and ( y = 2 ). Thus, the two numbers are 6 and 2.
What sum of two numbers is 16 difference of the numbers is 6 find the numbers what is their product?
First, we need to clarify the condition in the problem: the sum of two numbers is 16, and the difference between the two numbers is 6. Based on these conditions, we can say that these two numbers are respectively x and y. According to the problem description, we can list the following equations: The sum of the two numbers is 16, which is x plus y is equal to 16. The difference between the two numbers is 6, which is 6 x−y=6. By solving this system of equations, we get x=9 and y=7. So the product of these two numbers is 9 x 7 = 63
What number has a sum of 17 and whose difference is 7?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 17 ) and ( x - y = 7 ). By solving these equations, we find that ( x = 12 ) and ( y = 5 ). Thus, the two numbers are 12 and 5.
What is the sum of two numbers 40 and their difference is 10?
Let the two numbers be ( x ) and ( y ). According to the problem, their sum is given by ( x + y = 40 ) and their difference is ( x - y = 10 ). Solving these equations simultaneously, we find ( x = 25 ) and ( y = 15 ). Thus, the sum of the two numbers is 40.
What is the sum of two numbers is 17 their difference is 2 what are the two numbers?
Let the two numbers be ( x ) and ( y ). From the problem, we have the equations ( x + y = 17 ) and ( x - y = 2 ). Solving these simultaneously, we add the equations to get ( 2x = 19 ), which gives ( x = 9.5 ). Substituting ( x ) back into the first equation, ( y = 17 - 9.5 = 7.5 ). Thus, the two numbers are 9.5 and 7.5.
The sum of two numbers is 18. The difference between the two numbers is 2. What are the two numbers?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 18 ) and ( x - y = 2 ). Solving these equations, we add them to get ( 2x = 20 ), so ( x = 10 ). Substituting ( x ) back into the first equation, ( 10 + y = 18 ) gives ( y = 8 ). Thus, the two numbers are 10 and 8.
What are two numbers that have the sum of 100 and the difference of 6?
Let the two numbers be ( x ) and ( y ). From the problem, we have the equations ( x + y = 100 ) and ( x - y = 6 ). Solving these equations, we can add them to eliminate ( y ): ( 2x = 106 ), so ( x = 53 ). Substituting back, ( y = 100 - 53 = 47 ). Thus, the two numbers are 53 and 47.
What two numbers have a total of 500 and a difference of 156?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 500 ) and ( x - y = 156 ). Solving these simultaneously, we can add the two equations to get ( 2x = 656 ), which gives ( x = 328 ). Substituting back, we find ( y = 500 - 328 = 172 ). Thus, the two numbers are 328 and 172.
What two numbers have a sum of 43 and a difference of 9?
Let the two numbers be ( x ) and ( y ). From the problem, we have the equations ( x + y = 43 ) and ( x - y = 9 ). Solving these simultaneously, we can add both equations to get ( 2x = 52 ), which means ( x = 26 ). Substituting ( x ) back into the first equation gives ( y = 17 ). Thus, the two numbers are 26 and 17.
What two numbers with a total of 2500 and a difference of 718?
Let the two numbers be x and y. According to the problem, we have the equations: x + y = 2500 and x - y = 718. Solving these simultaneously, we can add the two equations to get 2x = 3218, which gives x = 1609. Substituting x back into the first equation, we find y = 2500 - 1609 = 891. Thus, the two numbers are 1609 and 891.
What is the two numbers of the sum 14 and the difference of 4?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 14 ) and ( x - y = 4 ). Solving these simultaneously, we can add the two equations to get ( 2x = 18 ), which gives ( x = 9 ). Substituting ( x ) back into the first equation, ( y = 14 - 9 = 5 ). Thus, the two numbers are 9 and 5.
What two numbers have the sum of 40 and the difference is 10?
Let the two numbers be ( x ) and ( y ). According to the problem, we have the equations ( x + y = 40 ) and ( x - y = 10 ). Solving these, we can add the two equations to find ( 2x = 50 ), giving ( x = 25 ). Substituting ( x ) back into the first equation, ( y = 40 - 25 = 15 ). Thus, the two numbers are 25 and 15.
