Question

A point (1,1) in the cartesian system is represented in slope intercept space as

Answer 1

Answer:

Definiton of the equation of a straight line, in 'slope and intercept' form: y = mx+b. ... x,y, are the coordinates of any point on the line. m, is the slope of ... We now simply draw the line through the two points

Answer 2

For any point P, a line is drawn through P perpendicular to every axis, and

• therefore the position wherever it meets the axis is understood as a number. the 2 numbers, therein chosen order, are the philosopher coordinates of P.
• The reverse construction permits one to work out the purpose of P given its coordinates.
• The position of any point on the plane is represented by the victimization of two numbers, (x, y), which are known as coordinates.
• the primary number, x, is the horizontal position of the point from the origin. it's called the x-coordinate.
• The second number, y, is the vertical position of the purpose from the origin.
• The coordinate system uses a horizontal axis that's known as the coordinate axis ANd a vertical axis called the coordinate axis.
• Equations for lines during this system will have each the x and y variable. For example, the equation two + y = 2 is an example of a line in this system.
• A line intercepts the y-axis during a point (0, b). If you select this time - (0, b), as a degree that you simply wish to use within the point-slope style of the equation, you'll get y - b = m * (x - zero),
• that is that the same as y = m * x + b.
• only if a line passes through the purpose (1,1) and features a y-intercept of two. 2.
• thus x+y−2=0 x + y − 2 = 0 is the needed equation.

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