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The standard form is: 5x - y + 4 = 0

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Q: Can you write an equation in standard form for a line satisfying the given conditions through the point 0 and 4 with a slope of 5?
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Write an equation in standard form of the line satisfying the following condition the line through -55 and is horizonal?

I need step by step on my graphic calculator on how to write an equation


Write an equation in standard form for a line satisfying the given condition Through -2 and 9 and -2 and 7?

that's a verticle line cuz the x stays the same so it is X=-2


4. Write an equation in standard form for a line satisfying the given condition. Through -2 and 9 and -2 and 7.?

The standard form is Ax + By = C. The slope of the line is (9-7)/(-2 - (-2)) or 2/0. This indicates that this is a vertical line whose x intercept is -2. The equation of the line is then x = -2.


Can you write an equation in standard form for a line satisfying the given conditions through the point 0 and 4 with a slope of -4.5?

You use slope intercept (y=mx+b) to find yourb(y-intercept) 4=-4.5(0) + b 4=b therfore y=-4.5x + 4. Then you change it into standard form (Ax + By = C) y= -4.5x +4 4.5x + y =4 is your answer.


What is the equation of the line that passes through (05) and has a slope of 2?

The standard form of the equation is 2x - y + 5 = 0


Write an equation in standard form of the line through ordered pairs?

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Find an equation in standard form for the passing through the points 1 4 and -3 4?

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What is the standard for equation of the line passing through the points (3-4) and (51)?

If you mean of points of (3, -4) and (5, 1) then the equation works out as 2y=5x-23


Which is an equation of a line with a slope of 2 and goes through the points of (03)?

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What is the standard form of the equation of the line through 6 -3 with slope 2 over 3?

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What is the equation of the line that passes through 2 2 and 6 3 in standard form?

Points: (2, 2) and (6, 3) Slope: 1/4 Equation: y = 1/4x+3/2 In standard form: x-4y+6 = 0


How do I write an equation in standard form for a line satisfying the given condition. Through -2 and 9 and -2 and 7.?

In general, if a line passes through the points (a, b) and (c, d), its equation can be written as:y - b = [(d - b)/(a - c)](x - a)In this case, however, the formula is not necessary -- and in fact, attempting to apply it in its current form would result in a division by zero error. Instead, however, we can simply note that from (-2, 9) to (-2, 7) the x-coordinate does not change. This can only be the case if the line is vertical, meaning that the x-coordinate never changes. The line can therefore be represented by the equation x = -2.