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For thls assignment; you submit answers by question parts. The number of suAssignment ScoringYour last submission Is used for your score:[-/0 Points]DETAILSTANAPCAL...

Question

For thls assignment; you submit answers by question parts. The number of suAssignment ScoringYour last submission Is used for your score:[-/0 Points]DETAILSTANAPCALC1O 6.6.002Find the area of the shaded region_Y=I' 2rJsquare unitsNeed Help?ReadltMatchll

For thls assignment; you submit answers by question parts. The number of su Assignment Scoring Your last submission Is used for your score: [-/0 Points] DETAILS TANAPCALC1O 6.6.002 Find the area of the shaded region_ Y=I' 2rJ square units Need Help? Readlt Matchll



Answers

Find the area of the shaded region in each of the following figures. (FIGURE CAN'T COPY) ASER is a square.

So to find the area of the shaded reading what we would do a do big circle minus small circle. So find the area of the big circle. So the area of Big Sur people have radius of six. The area of the small circle will have a radius of board. So we would do hi R squared and then pie or square. So this will be 36 pie and this will be 16. It's last track them. Don't leave me with 20. So the area of the shaded region is 25.

This figure were given a diagram of a rectangle within another room, a smaller rectangle, and were asked to find the area of the shaded region, which is the difference between the two rectangle areas. So we're given the dimensions of each rectangle over here. Eight by 12 feet and four by four feet by four feet, and we want to do is find a difference in the areas to find that a shaded region So we can multiply these this length and with and we got so using a calculator or something, we get manually multiply. You get 96 so 96 feet squared if in the larger rectangle and within the smaller one. Mostly I ate before we get 32 feet square, and now we want to find a difference. So 96 minus 32 is equal to 64 so 64 feet square our square feet is the difference between the area. So it's the area of the shaded region between the two, um, differently sized rectangles.

We are going to do problem number 47. And this question, what we have to do is we have to find the area off black part that is Syria. Let us assume that black participated portion, and we have to just find that area. So for that, what we will be doing is a vegetable letter side The dimension, the dimension off inner part inner rectangle is 18 inches. Uh, I'm telling me, just okay. 18 inches and 13 in just on the dimension off this bigger rectangle. It was 20 inches on the subscription inches. So for area of the certain portion, what we will be doing is that's right. Area off black part of shaded portion. Okay, black part. This will be equals toe live this idea area off. Bigger, bigger rectangle. We got rectangle manners area off a smaller rectangle. Smaller a rectangle. Okay, so I just started this area off. Bigger rectangle will be both. What is the dimension off? Bigger One that is 20 into 15 area will be 22 15. This is in what is the unit unit into the squad over there. Manus area off a smaller rectangle. So the dimension off in Organist. 13 into 18. Into the square, into the square. Okay, so let us go create. It is concluded. The area. So 20 into 15 this will be equals to 300. 300. Manage. Starting in. Do 18. Okay, 13 into 18. So this will be called 234 on. The whole unit will be off into the square, dick. So from here, we will be having the area off certain portion. Toby, uh, tense for your six and 936 Okay, nine. Ministry is six on, uh, two ministers, zero. So we'll have 66 inches. The square. So from here, what we get, we get that area off certain portion or we can say black part idea. Absurd are black. Portion black portion is equals 2 66 inches square. So this is our answer, That's all. Thank you.

In this given to us in this problem, Number 48 were given a figure of ah, large rectangle and a smaller square nestled inside and were asked to find the area of the shaded region between the two figures. So the difference of the, uh, areas of the figures. And we can get that by multiplying the dimensions that were given So 24 24 by 14 c m and five by If I see him so we can multiply five by five year the length and with which is the area of a rectangle or in this case, a square, and we get 25 square cm centimeters or C M squared. We can do the same thing for this figure over here, and we multiply 24 gm by 14 and we get 336 square centimetres. And now we want to find the difference between these two areas because we want to find the shaded region, which is the difference in the areas. So let's attract 25 from 3 36 and we get that our answer is equal to 311 311 c. M. Squared four square centimetres


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