Little League Baseball Refer to Problem 110. Overlay a rectangular coordinate system on a Little League baseball diamond so that the origin is at home plate, the positive x -axis lies in the direction from home plate to first base, and the positive y -axis lies in the direction from home plate to third base. (a) What are the coordinates of first base, second base, and third base? Use feet as the unit of measurement. (b) If the right fielder is located at ( 180 , 20 ) , how far is it from there to second base? (c) If the center fielder is located at ( 220 , 220 ) , how far is it from there to third base?
Little League Baseball Refer to Problem 110. Overlay a rectangular coordinate system on a Little League baseball diamond so that the origin is at home plate, the positive x -axis lies in the direction from home plate to first base, and the positive y -axis lies in the direction from home plate to third base. (a) What are the coordinates of first base, second base, and third base? Use feet as the unit of measurement. (b) If the right fielder is located at ( 180 , 20 ) , how far is it from there to second base? (c) If the center fielder is located at ( 220 , 220 ) , how far is it from there to third base?
Little League Baseball Refer to Problem 110. Overlay a rectangular coordinate system on a Little League baseball diamond so that the origin is at home plate, the positive
lies in the direction from home plate to first base, and the positive
lies in the direction from home plate to third base.
(a) What are the coordinates of first base, second base, and third base? Use feet as the unit of measurement.
(b) If the right fielder is located at
, how far is it from there to second base?
(c) If the center fielder is located at
, how far is it from there to third base?
System that uses coordinates to uniquely determine the position of points. The most common coordinate system is the Cartesian system, where points are given by distance along a horizontal x-axis and vertical y-axis from the origin. A polar coordinate system locates a point by its direction relative to a reference direction and its distance from a given point. In three dimensions, it leads to cylindrical and spherical coordinates.
Solve whats in image and make answers clear please.
4) Translate triangle ABC +3 in the x-direction and - 8 in the
y-direction. Draw the new location of triangle ABC on the
coordinate plane. Record the new coordinates of triangle
ABC below.
A'(
) B(, ) C'(. )
B
5) Reflect triangle ABC across the y-axis. Draw the triangle
on the coordinate plane. Record the new coordinates of
triangle ABC below.
A'(, ) B'(. ) C( , )
Plot the following points on the coordinate plane. You can use different colors
of pen/pencil/crayons to represent a point. Answer the questions below.
1. M (0,-3)
2. В (0,4)
y
3. S (2,0)
4. Q (-2,5)
Questions:
How far in units point B to the
origin?
How far in units point S to the
origin?
How far in units point B from
point S?
How did you solve for the distance between point S and point B?
Chapter 1 Solutions
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