The Cartesian equation of the straight line tangent to the plane curve given parametrically by the vector equation 7 (t) = (t² + t + 1)i + (t²-t + 5) at the point (1, 7) on the curve is given by : y = mx + b. Enter the value of " m " in Blank # 1 and the value of "b" in Blank # 2. Enter an integer or a fully reduced fraction such as -2, 7, -3/4, 41/7 etc. No spaces please Blank # 1 Blank # 2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 21E
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The Cartesian equation of the straight line tangent to the plane curve given
parametrically by the vector equation (t) = (t² + t + 1) + (t²-t + 5)
at the point (1, 7) on the curve is given by : y = mx + b.
Enter the value of " m " in Blank # 1 and the value of "b" in Blank # 2.
Enter an integer or a fully reduced fraction such as -2, 7, -3/4, 41/7 etc.
No spaces please
Blank # 1
Blank # 2
Transcribed Image Text:The Cartesian equation of the straight line tangent to the plane curve given parametrically by the vector equation (t) = (t² + t + 1) + (t²-t + 5) at the point (1, 7) on the curve is given by : y = mx + b. Enter the value of " m " in Blank # 1 and the value of "b" in Blank # 2. Enter an integer or a fully reduced fraction such as -2, 7, -3/4, 41/7 etc. No spaces please Blank # 1 Blank # 2
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