In an RL circuit, the growth of current I(t) to its maximum value I₀ is given by
For the given problem,
R = 0.0100 Ω
L = 5.00 H
Therefore
λ = 0.01/5 = 0.002
When I = 99.999% of I₀, obtain
Answer: 0.005 s
Answer:
0.09
Step-by-step explanation:
Given that 50% of this population prefers the color green.
Let p the probability that one person selected from the population prefer the green color of the car. So,
p=0.05
There is only two chance, any person either prefer the green color or not, assuming this holds true for every person, so the mentioned population can be assumed as Bernoulli's population.
By using Bernoulli's theorem, the probability of exactly r success of n randomly selected from the Bernoulli's population is
Here, 15 buyers are randomly selected, so, n= 15 and
So, by using equation (i), the probability that exactly 5 buyers would prefer green out of 15 randomly selected buyers is
=0.0916
Hence, the probability that exactly 5 buyers would prefer green out of 15 randomly selected buyers is 0.09.
<span>Jonathan’s class has 30 boys. 60% are girls
Then
30 x 60/100 =18
Answer:
There are 18 girls in Jonathan's class</span>
Answer:
46
Step-by-step explanation:
convert it into an improper fraction then work it like you normally would.
Answer:
is thier any way you can take a picture of what the problem is cause alot of the equation are not adding up the way you put them