Are points 3, 4+3j, 6-j vertices (points of a shape) of a right triangle? Check this by using Pythagorean Theorem. base^2 + height^2 = hypotenuse ^2. Type in numerical values of base^2 , height^2 , and hyponenus^2 with in a pair of brackets. Leave a space between comma and number. [base^2, height^2, hyponenus^2]

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.7: Distinguishable Permutations And Combinations
Problem 21E
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Are points 3, 4+3j, 6-j vertices (points of a shape) of a right triangle?
Check this by using Pythagorean Theorem.
base^2 + height^2 = hypotenuse ^2.
Type in numerical values of base^2 , height^2 , and hyponenus^2 with in a pair of brackets.
Leave a space between comma and number.
[base^2, height^2, hyponenus^2]
Transcribed Image Text:Are points 3, 4+3j, 6-j vertices (points of a shape) of a right triangle? Check this by using Pythagorean Theorem. base^2 + height^2 = hypotenuse ^2. Type in numerical values of base^2 , height^2 , and hyponenus^2 with in a pair of brackets. Leave a space between comma and number. [base^2, height^2, hyponenus^2]
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