Solved on Dec 08, 2023

Find the coordinates of point A given that its x-coordinate is 4 and its y-coordinate satisfies the equation y=x5y=x-5.

STEP 1

Assumptions
1. Point A\mathrm{A} has coordinates (x,y)(x, y).
2. The yy-coordinate of point A\mathrm{A} satisfies the equation y=x5y = x - 5.
3. The xx-coordinate of point A\mathrm{A} is 4.

STEP 2

Substitute the given xx-coordinate into the equation to find the yy-coordinate.
y=x5y = x - 5

STEP 3

Now, plug in the given value for the xx-coordinate to calculate the yy-coordinate.
y=45y = 4 - 5

STEP 4

Calculate the yy-coordinate.
y=1y = -1

STEP 5

Combine the xx and yy coordinates to form the coordinates of point A\mathrm{A}.
A=(x,y)=(4,1)\mathrm{A} = (x, y) = (4, -1)
Point A\mathrm{A} is located at (4,1)(4, -1).

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