Answer:
The probability of bowling 3 consecutive strikes is 0.3890.
Explanation:
On any given turn, this player has a 73% chance of bowling a strike. Hence:
Probability of bowling a strike = P(S) = 73% = 0.73
We need to find the probability of this player bowling 3 consecutive strikes. This is computed as follows:
Probability of bowling 3 consecutive strikes
= Probability of bowling first strike x Probability of bowling second strike x Probability of bowling third strike
= P(S) x P(S) x P(S)
= 0.73 x 0.73 x 0.73
= 0.3890
<u>EXPLANATION</u><u>:</u>
Given set A = { 1,2,3}
n(A) = 3
Let the n(B) be n
Total number of relations from A to B = 2^(3×n) =2^3n
According to the given problem
Total relations are = 512
⇛2^3n = 512
⇛2^3n = 2⁹
If bases are equal then exponents must be equal
⇛3n = 9
⇛n = 9/3
⇛n = 3
<h3>So, Number of elements in the set B = 3</h3>
Answer:
Step-by-step explanation:
Your welcome
Answer:
The answer to the above question is x = -5
Answer:
in degree 11.54
in radians 0.20
Step-by-step explanation:
soh= o/h
sin(y)=4/20
y=sin^-1(4/20)
