A gazebo is located in the center of a large, circular lawn with a diameter f 300ft. Straight paths extend from the gazebo to a sidewalk around the lawn. if two of the paths form a 45degree angle, how far would you have to travel around the sidewalk to get from one path to the other? Round to the nearest foot if necessary. a. 236 ft b. 59ft c. 110ft d. 118ft
first find the circumference of the lawn this equals pi* diameter
the fraction of this circumference you need to walk would be (360 - 45) / 360 multiply this by the circumference you have just found
ok i got a big number and i dont think thats right.. i got 113400?
@gibsonboy11 this one
oh sorry I have given you distance the long way around
I guess its the shortest distance
its will be C `* 45/360 where C is the circumference
- as there is 360 degrees in a circle
ok everything im getting isnt even an answer choice.. i got .125?
what do you get for the circumference?
54.41?
i got 942.48 ft
what ? how?
diameter * pi = 300 * pi
omg i just realized its cause i did the sqrt of the diameter..
so the distance required is |dw:1432217803021:dw|
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