Save me? Final exam tomorrow, need help on number 25 in this packet
Help on number 25 please
- Plug in points to the function -> -4 = a^0+b => b= -5 and use that for the other point 5=a^2-5 which means a= square root of 10
oo that was fairly simple haha, thanks mate =)
would you mind taking a look at 27 as well?
this you'll need the arc length formula = the degree/360 (degrees of a circle) x 2 Pi r which in this case is (25/360) x 2Pi (12 inches)= 5.24 inches
i think you should come take my exam =) lol jk
fancy taking on number 5? i got the answers for them, but i want to see if my methods and reasoning were correct
hmm an easier way to figure this out is to look at Sin(x) behavior on the unit circle or know when Sin is at 0 on a graph, unfortunately I won't be able to help on this one cause it's my bed time. So wish you lick in your exam I guess =)
luck
haha its alright, i believe i have it figured out anyway, but thanks for the help mate good night =)
a) x = 60° b) x = 90° c) x = 45°
would you mind showing the work as to how you got to those answers?
a) (2sinx-sqrt3)(sinx-2) = 0 2sinx - sqrt3 = 0 2sinx = sqrt 3 sin x = sqrt 3/2 = pi/3 , 2pi/3 and sinx = 2 doesnt work right?
given in radians
b) 2sin^2x + sin x - 3 = 0 2sin^2x + sin = 3 sinx(2sinx+1) = 3 sinx = 3 is false 2sinx + 1 = 3 2 sinx = 2 sin x = 1 which is = to pi/2
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