For solutions for x + 3y = 22, isolate x as x = 22 - 3y. By substituting y values, we get two solutions: (21, 1/3) and (17, 5/3).
Of course, let's find two solutions for the equation x + 3y = 22.
First, isolate x:
x = 22 - 3y
Now, we can find solutions by substituting different values of y into this equation.
Let's use y = 1/3:
x = 22 - 3 * (1/3)
x = 22 - 1
x = 21
So, the point (21, 1/3) is a solution.
Now, let's use y = 5/3:
x = 22 - 3 * (5/3)
x = 22 - 5
x = 17
The point (17, 5/3) is another solution.
In both cases, we substituted different values of y and solved for x, resulting in two solutions: (21, 1/3) and (17, 5/3). These pairs of values satisfy the original equation x + 3y = 22.
So, there are two solutions to the equation: (21, 1/3) and (17, 5/3).