Check my study guide answers? I don't understand #4...Will fan and give medal!! Attached below as a photo
okay, \(\normalsize\color{royalblue}{ \rm \text{#}~4 }\). you are given that the radius is 6ft. The formula for the area of a circle, is: \(\Large\color{royalblue}{ \rm A= \pi r^2 }\).
So for number 4, plug in 6 for r, and tell me what your area will be (in terms of \(\large\color{ro blue}{ \pi }\)).
113? @SolomonZelman
you are not plugging anything for \(\large\color{royalblue}{ \pi }\).
6^2 x 3.14 right?
Horrible day, keep disconnecting. I wanted to also confirm for all problems accept number 4.
Like if my radius was 25, then I would do this: \(\large\color{slate}{ A=\pi r^2 }\) plug in 25 for r, \(\large\color{slate}{ A=\pi (25)^2 }\) \(\large\color{slate}{ A=625\pi }\)
See how my answer is in terms of \(\large\color{slate}{ \pi }\) ? Do the same for yours but with the radius of 6 ft, and tell me what I get.
(I mean what you get)
Oh, 36π ?
That was suppose to be a pi sign @SolomonZelman
yes I see.
you can use this for \(\large\color{slate}{ \pi }\) (copy paste this code) `\(\large\color{slate}{ \pi }\)`
and yes, \(\large\color{slate}{ 36\pi }\) is correct.
Ohhhh! I kept multiplying 36 x 3.14....Thank you!
I know normally I would use ALT codes for most of the things, but these weird question marks are messing it all up. and yes, it is sometimes that you need to use \(\large\color{slate}{ \pi }\).... ( \(\large\color{slate}{ \pi }\) is the proportional relationship between circle's Circumference and the diameter. Not sure who invented this, but it is a "Euler number" you will see Euler numbers more in the future)
remember that 3.14 is only an approximation, it is not an exact value of \(\large\color{slate}{ \pi }\). So to be percise when finding the area, you might sometimes want to leave \(\large\color{slate}{ \pi }\) as it is. (Or in engineering, approximate at the end of calculation only)
You welcome....
Are the rest of my questions correct? o: @SolomonZelman
yes.
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