If s denotes the length of the arc of a circle of radius r subtended by a central angle \theta , find the missing quantity. s = 7.02 meters, \theta = 2.6 radians, r = ? a. 0.37 m b. 3.6 m c. 1.35 m d. 2.7 m
It will be 0.37 meters. The answer comes from the definition of radians: \[v= \frac{s}{r}\] When solving for r gives you 0.37m with the given radian (v), the given arc length (s).
I think it will be 2.7 m What do you think?
Are you sure about the your answer Elek?
No ofc what the hell am I doing. It is wrong. Haha, it is r = s/v, I am so sorry
Which gives 2.7. Again, deeply sorry. It's been a messy day^^
Question 15 Perform the indicated operations and simplify the result. Leave the answer in factored form. \LARGE \frac{\frac{4}{x} + \frac{7}{x^2}}{\frac{16}{x^2} - \frac{49}{x}} a. \frac{1}{4 -7x} b. \frac{4x^2 + 7}{16 - 49x} c. \frac{4x + 7}{16 - 49x} d. \frac{1}{4x - 7}
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