i need some help please with geometry
@Hero
@Vocaloid
@Pixel
its a quadrilateral so the measure of allangles is 360
so since we have one of the angles, do we subtract 82 from 360?
|dw:1555096274102:dw| opposite angles are supplementary <A + <C = 180 you have <C so just solve for <A
98?
perfect
think you can help with some more?
maybe, I'll do what I can before I have to go
so what i see here now with the knowledge i've gained from the last question, i first find X, then i subtract whatever 2x+4 is by 180?
you're on the right track you can start with <B + <D = 180 to solve for x then plug into <A then solve <A + <C = 180 for <C
x= 48
good, keep going
which makes <a 100, meaning angle c is 80
perfect, 80 = your sol'n
hm I got something diff. I think s = r * theta (as long as we're in radians) where s is the arc length, r is radius, theta is the angle
plugging in the numbers 7.2 = 8 * theta
so the answer is 8?
you need to solve for theta
now i'm slightly getting confused now
the formula for arc length in terms of theta (the central angle of a circle), r (the radius), and s (the arc length) is s = r * theta you are given s = 7.2 cm, and r = 8, so plug these into the equation and solve for theta. theta is your solution.
|dw:1555097447312:dw|
theta would have to be a negative, right?
? no, both sides of the equation are positive so theta must be positive
7.2 = 8 * theta you just need to divide both sides by 8 to isolate theta
0.9?
good, theta = 0.9 radians
hm I got something a lot larger s = r * theta r = 36.9, theta = 8*3.14/5, solve for s
25.12 was what 8pi/5 was,
8 * 3.14 / 5 = 5.024 (which was your original answer) but keep in mind you also need to multiply by the radius (36.9) so 5.024 * (36.9) = ?
185.38
almost 185.3856 is the full solution which rounds to 185.39
i have time for like one more before I gotta start driving home
ok, this is area of a sector which is a bit different than arc length (theta/2pi) * pi * r^2 where theta is the central angle and r is the radius
ok I actually need to go now but (5 * 3.14 / 6) / (2 * 3.14) * 3.14 * (5.6)^2 with everything plugged in
41.03
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