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Write 2x-3y=3 in function from. Then graph the equation.

Short Answer

Expert verified

The function form of our given equation would be y=23x−1.

Step by step solution

01

Step 1. Given Information

The given equation is 2x-3y=3.

02

Step 2. Calculation.

To write the given equation in function form, we need to convert our equation in slope-intercept form y=mx+b as:

2x−3y=3Givenequation2x−2x−3y=3−2xSubtracting2xfrombothsides−3y=−2x+3−3y−3=−2x−3+3−3Dividingbothsidesby−3y=23x−1

Therefore, the function form of our given equation would be y=23x-1.

We can see that the slope of our given equation is 23 and the y-intercept is 0,-1.

03

Step 3. Graph the obtained equation.

Upon graphing our given equation, we will get our required graph as shown below:

04

Step 4. Conclusion.

The above graph is the required graph and the form of the equation in function is y=23x-1.

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