consider the following parametric equations:\n\n$x = \\frac{4t - 15}{2}$ and $y = 3 - t$\n\nstep 1 of 2…

consider the following parametric equations:\n\n$x = \\frac{4t - 15}{2}$ and $y = 3 - t$\n\nstep 1 of 2: complete the table using the parametric equations given above. enter the points $(x,y)$ that result from the $t$-values 1 and 3. please enter your answer as a fraction or a decimal number rounded to two decimal places.

consider the following parametric equations:\n\n$x = \\frac{4t - 15}{2}$ and $y = 3 - t$\n\nstep 1 of 2: complete the table using the parametric equations given above. enter the points $(x,y)$ that result from the $t$-values 1 and 3. please enter your answer as a fraction or a decimal number rounded to two decimal places.

Answer

Explanation:

Step1: Substitute (t = 1) into the parametric equations

For (x): (x=\frac{4\times1 - 15}{2}=\frac{4 - 15}{2}=\frac{- 11}{2}=-5.5) For (y): (y = 3-1=2)

Step2: Substitute (t = 3) into the parametric equations

For (x): (x=\frac{4\times3 - 15}{2}=\frac{12 - 15}{2}=\frac{-3}{2}=-1.5) For (y): (y = 3 - 3=0)

Answer:

When (t = 1), the point is ((-5.5,2)); when (t = 3), the point is ((-1.5,0))