
3D Coordinates
Presentation
•
Mathematics
•
•
Easy
Solomon Abalaka
Used 3+ times
FREE Resource
7 Slides • 9 Questions
1
Introduction to 3D Coordinates
Functions with multivariable components (3+ Variables)
Finland
2
3D Coordinate Systems
3-Dimensional Graphs are commonly called Solid Analytic Geometry. This is created by taking your normal x- and y-axis and adding the z-axis to them, thus creating a 3-dimensional system. 3-Dimensional points are referred to as being in SPACE!
3
Distance Formula
One of the key things we need to be able to do is to find the Distance between points, and since these points are 3-Dimensional, we need to Modify our Distance Formula to match...
4
Another Example
5
Midpoint Formula
Just like the Distance Formula, we need to re-work our Midpoint Formula to work with 3 Variables. Thankfully, this doesn't create a formula too difficult to work with...
6
Midpoint Example
7
Multiple Choice
What would be the midpoint between (0, 2, -5) and (3, 4, -2)?
(3/2, 2, 3/2)
(3/2, 3, -7/2)
(-3/2, -3, -3/2)
8
Multiple Choice
What would be the midpoint between (10, -2, 7) and (4, 6, 15)?
(11, 2, 7)
(7, 2, 11)
(3, 4, 4)
9
Distance Formula for 3D Coordinates
Same as old Distance Formula, just another parenthesis section with z's under the Square Root
10
Multiple Choice
What would be the distance between (2, 4, 5) and (1, 10, -6)? [rounded to 3 decimal places]
-9.876
16.547
10.453
12.570
11
Multiple Choice
What would be the distance between (0, 11, 3.5) and (-2, -5, 7.4)? [rounded to 3 decimal places]
10.112
18.956
16.589
14.324
12
Multiple Choice
Vector a = 2i + 3j - 5k. What is the value of 3a?
3i + 3j - 3k
5i + 6j - 8k
6i + 9j -15k
6i + 6j - 15k
13
Multiple Choice
14
Multiple Choice
15
Multiple Choice
16
Multiple Choice
Identify the coordinates of the blue dot...
(2,2,2)
(1,1,1)
(1,2,2)
(2,1,2)
Introduction to 3D Coordinates
Functions with multivariable components (3+ Variables)
Finland
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