Explanation:
When you put the solution values into each equation, the equation becomes a true statement. If all equations become true statements, the point is a solution to the system.
_____
For example, consider the system of equations ...
The point (x, y) = (5, 1) is proposed as the solution. When we put those values into the equations, we get ...
5 + 1 = 6 . . . . . true
5 - 1 = 4 . . . . . .true
(x, y) = (5, 1) is the solution to this system of equations. (Since it is a system of two independent linear equations in an equal number of unknowns, we know there is only one solution.)
Question 10 options:
3
6
9
12
Answer:
...a-b=4
a+b=6
→2a=10
→a=10/2 =5
we calculate b:
a-b=4
5-b=4
-b=4-5
b=1
→a=5; b=1
a²+b² = 5²+1² = 25+1 = 26
ab =5*1 = 5
6x-5y=12Solve for x and y (x,y)