two angles are coterminal, namely land on the same spot on the circle.
let's check.
let's firstly divide 1965° by 360°, since 360° is a full circle, that way we know <u>how many full circles are</u> in 1965°.
1965 ÷ 360, gives us a quotient of 5 with some remainder.
5 * 360 = 1800, 5 full circles
if we subtract the full circles from 1965
1965 - 1800 = 165
low and behold, the remainder from that division is 165° ✔
in other words, 1965°, goes around the circle 5 times and then lands 165° after all that, in the same spot as 165°.
Answer:1373/448
Step-by-step explanation:
49+7square root of 5 x 2 square root of 2/7 square root of 3 x 2 square root of 6
49+16807 x 2 square roof of 2/7 square root of 3 x 2 square root of 6
49+16807 x 4/7 square root of 3 x 2 square root of 6
49+67228/7 square root of 3 x 2 square root of 6
67277/7 square root of 3 x 2 square root of 6
67277/343 x 2 square root of 6
67277/343 x 64
67277/21952
1373/448
Answer with Step-by-step explanation:
In case of Bernoulli trails
The probability that a random variable occurs 'r' times in 'n' trails is given by
where
'p' is the probability of success of the event
Part a)
probability that no contamination occurs can be found by putting r = 0
Thus we get
part b)
The probability that at least 1 contamination occurs is given by
Applying values we get
-4x +4 = -3x + 31
4 - 31 = -3x + 4x
-27 = x
