A line TS has equation y = 1/2x − 2. T is on the y-axis. R is at (−2; 2). Calculate the gradient of RT.

Here are the solutions to the Euclidean Geometry problem: Question 3 Step 1: Write down the coordinates of T. Point T lies on the y-axis, which means its x-coordinate is 0. The equation of line TS is given as y = 1/2x − 2. Substitute x=0 into the equation to find the y-coordinate of T: y = 1/2(0) − 2; y = −2 The coordinates of T are (0; −2). T(0; −2) Step 2: Calculate the gradient of RT. The coordinates of R are $(−2; 2

A line TS has equation y = 1/2x − 2. T is on the y-axis. R is at (−2; 2). Calculate the gradient of RT.

Here are the solutions to the Euclidean Geometry problem: Question 3 Step 1: Write down the coordinates of T. Point T lies on the y-axis, which means its x-coordinate is 0. The equation of line TS is given as y = 1/2x − 2. Substitute x=0 into the equation to find the y-coordinate of T: y = 1/2(0) − 2; y = −2 The coordinates of T are (0; −2). T(0; −2) Step 2: Calculate the gradient of RT. The coordinates of R are $(−2; 2

Solved: A line TS has equation y = 1/2x − 2. T is on the…

Point T lies on the y-axis, which means its x-coordinate is 0.
The equation of line TS is given as $y = \frac{1}{2}x - 2$ .
Substitute $x=0$ into the equation to find the y-coordinate of T:

y = \frac{1}{2}(0) - 2

y = -2

The coordinates of T are $(0; -2)$ .

\boxed{\text{T}(0; -2)}

A line TS has equation y = 1/2x - 2. T is on the y-axis. R is at (-2; 2). Calculate the gradient of RT.

Answer

Step-by-step solution

Question 3

Write down the coordinates of T.

Calculate the gradient of RT.

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