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Questicn 5 (10 points)Flnd the length ol the arc %from Yal to y-9....

Question

Questicn 5 (10 points)Flnd the length ol the arc %from Yal to y-9.

Questicn 5 (10 points) Flnd the length ol the arc % from Yal to y-9.



Answers

Find each arc length. Give your answer in terms of $\pi$ and rounded to the nearest hundredth. CAN'T COPY THE GRAPH

And this problem. We have a circle. We want to find the Ark link of UV So you ve is right here. We know that this angle's 50 degrees and we know that the radius is five millimeters. So to find the ark links, it's too pi r times a measure of the angle divided by 3 60 So let's plug it. What we don't two times pi a radius is five the measure of our English 50 divided by 3 60 So that's 10 pie times 50 divided by 3 60 so 10 times 50 is 500 and then we're still dividing it by 3 60 times pi. The fraction can be reduced to 25 over 18 pie. So the answer. In terms of pies 25/18 pie millimeter square, we also need to put this round. It's a nearest 100 which would be 4.36 millimeters squared. So these are your two answers, one in platform and then one in decimal form

This problem. We have the circle here we have an arc of a V with an angle of 160 degrees and a radius of 1.5 meters. We want to find the ark length of a P. So the are clean formula is to pot are over the measure of the angle divided by 3 60 So let's plug in what we know two tons pie. Our is one point pots. The measure of our angle is 1 60 you divided by 3 60 So 1.5 times two is three. So we have three Hi over 1 60 divided by 3 60 1 60 times three divided by 3 60 will give us for over three pie. So that is our answer in terms of pie before over three pie meter squared. We also need to put this in ingestible form rounded to the hundreds place. So once I do that, plug it into the calculator I get 4.19 meters squared So these are two answers one and pie form and one industrial form

Okay for this problem. We know that if we have a radius are in a central angle measure. Obviously, it's just data, for example. And this is obviously in terms of radiance. We know the length of the ark that's intercepted would be s equals O R data. Okay, So this tells us that if, as his tea ours three centimeters and data is pi over three, then given this information, we could just plug it in. So we have t equals three times Pi divide by three, which gives us approximately 3.1 centimeters, 3.14 centimeters. We could just round this to 3.1 side. There's


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