Solution 1: 5(x) + 3(y) = 35
Solution 2: -5(x) - (y) = -15
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Your graphic organizer↓
-5(y) + 5(x) = 35
(y) - 5(x) = -15
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Let's work with y-intercept with the absolute value of |2|
So, 15 becomes a positive number instead of a negative number
→So, (y) = -5(x) + 15
→Make sure you bring into the "x-intercept"& the "y-intercept" into the equation for the first solution
5(x) + 3(-5x) + 15 = 35
-10(x) = -10
10(x) = 10
x-intercept =1
y-intercept = 10
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Make sure that we are correct with intercepts by these quick steps!
y = -5(x) + 15
Y= 5(x) +15
y= 5(1) + 15 = 10
So, we are correct with the x and y-intercept
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[tex] \left \{ {{x=1} \atop {y=10}} \right. [/tex]
x-intercept = 1
y-intercept = 10
