Answer:
$597.50
Step-by-step explanation:
(9.60x35)+(5230x.05)
336+261.50
Answer:
The game’s expected value of points earned for a turn is 71.
Step-by-step explanation:
Here we know that:
Points Frequency
50 55
75 32
150 13
Here points earned is a random variable.
We need to find its expected value,
Finding Expected value:
Expected value of a random variable is its mean value. So we will first find the mean value of points earned per turn from the table we are given.
Total number of turns = sum of frequencies
= 55 + 32 + 14 = 100
Total points earned = 50(55) + 75(32) + 150(13)
= 7100
Expected value of points earned for a turn = Mean value of points
= Total points/no. of turns
= 7100/100
= 71
5 tens 8 one :)
would be the answer for the question above
Answer:
Step-by-step explanation:
The only Pythagorean identities are:
Therefore, is correct as it's one of the pythagorean identities.
