Finding the area of a Region In Exercises 15-28. sketch the region bounded by the graphs of the equations and find the area of the region. f ( y ) = y 2 + 1 , g ( y ) = 0 , y = − 1 , y = 2
Finding the area of a Region In Exercises 15-28. sketch the region bounded by the graphs of the equations and find the area of the region. f ( y ) = y 2 + 1 , g ( y ) = 0 , y = − 1 , y = 2
Solution Summary: The author calculates the region bounded by the graph of the equations and the area of.
The figure on the right shows a quadratic curve and a straight line with respective
equations y = 4 X x² and y = 2.
Let A and B be the points at which the curve and the line intersect.
A
y=4-x-x²
B
y = 2
X
Calculate the area of the finite region bounded by the quadratic curve and the straight line,
shown shaded in the above figure.
Area =
Quadrilateral HIJKHIJK has vertices H(−1, 3)H(−1, 3), I(2, 3)I(2, 3), J(2,−1)J(2,−1), and K(−3,−1)K(−3,−1). It is dilated by a scale factor of 77 with a center of dilation at (0, 0)(0, 0). What are the coordinates of the image H′I′J′K′H′I′J′K′?
Quadrilateral HIJKHIJK has vertices H(−1, 3)H(−1, 3), I(2, 3)I(2, 3), J(2,−1)J(2,−1), and K(−3,−1)K(−3,−1). It is dilated by a scale factor of 77 with a center of dilation at (0, 0)(0, 0).
Part A. What are the coordinates of the image H′I′J′K′H′I′J′K′?
Part B. What is the algebraic representation of the dilation?
Enter the correct coordinates in the boxes.
Chapter 7 Solutions
Calculus: Early Transcendental Functions (MindTap Course List)
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Area Between The Curve Problem No 1 - Applications Of Definite Integration - Diploma Maths II; Author: Ekeeda;https://www.youtube.com/watch?v=q3ZU0GnGaxA;License: Standard YouTube License, CC-BY