Geometry Concepts | MathHelp.com - Free Educational videos for Students in K-12 | Lumos Learning

Geometry Concepts | MathHelp.com - Free Educational videos for Students in k-12


Geometry Concepts | MathHelp.com - By MathHelp.com



Transcript
00:0-1 A 35-foot ladder is leaning against the side of a
00:04 building and is positioned such that the base of the
00:07 ladder is 21 ft from the base of the building
00:12 . How far above the ground is the point where
00:15 the latter touches the building ? Let's start this problem
00:19 by drawing a picture of the building . Yeah ,
00:26 yeah , with the latter leaning against it . Yeah
00:34 , We know that the length of the latter is
00:37 35 ft . The distance between the base of the
00:42 ladder and the base of the building is 21 ft
00:47 . And were asked how far above the ground is
00:50 the point where the latter touches the building . So
00:53 let's use X to represent this distance . Notice that
00:58 we have a right triangle . So we can use
01:03 the pythagorean theorem , A squared plus B squared equals
01:10 C squared . So we have 21 squared plus X
01:18 squared equals 35 squared , Solving from here , 21
01:26 squared is 441 And 35 squared is 1,225 . So
01:36 we have 441 plus X squared equals 1225 . Notice
01:46 that you may want to use a calculator in problems
01:49 such as this one , since the numbers were working
01:52 with are fairly large next to get the X square
01:57 term by itself . We subtract 441 from both sides
02:03 . Yes , And we have x squared equals 784
02:13 and square rooting both sides , We find that x
02:18 equals 28 . So the point where the latter touches
02:25 the building is 28 ft above the ground .
Summarizer

DESCRIPTION:

This lesson covers solving multi step equations. Students learn to solve equations that involve the distributive property by first distributing through the parentheses, then combining like terms, then solving from here. Students are also reminded to show all steps when solving equations.

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