
Shaded Area
Presentation
•
Mathematics
•
9th - 12th Grade
•
Hard
Joseph Anderson
FREE Resource
13 Slides • 3 Questions
1
by Lloyd Thomas
2
All problems in this lesson are for a grade on correctness. This is to ensure attentiveness and participation.
3
Our next step in exponent rules is finding areas of odd shapes caused by inscribed figures (figures that are within another figure)
An easy entry way is figures without variables and exponents - just numbers.
We have a big rectangle and a little rectangle. If we are asked to find the area of the shaded region, then how much of the area of the big rectangle is missing?
4
Yes, the big rectangle is missing an amount of area equal to the little rectangle.
So, what can we do to find the shaded area using these two figures?
5
Yes, Find the area of the big rectangle and the area of the small rectangle and subtract the two figures.
This would give you the area of the shaded part.
Now go do it! Put your work on your Notes page.
(You'll get 30 seconds)
6
Multiple Choice
7
Find the area of the big figure and find the area of the smaller figure, then subtract the two
8
Multiple Choice
Find the area of the shaded region.
99 ft2
114 ft2
69 ft2
54 ft2
9
Try another one (2 minute)
10
Multiple Choice
Solve. Use 3.14 for pi. Give your answer in cm^2.
122.46 cm2
50.24 cm2
102.42 cm2
11
12
13
Write down their area formulas and identify the numbers you will plug in to the equations
14
Now do the work and find the area
of the shaded region
15
16
On to Simplifying Radicals
by Lloyd Thomas
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