The number of simple events in this experiment according to the probability is 16.
According to the statement
we have to find that the number of simple events in this experiment.
So, For this purpose, we know that the
Simple events are the events where one experiment happens at a time and it will be having a single outcome. The probability of simple events is denoted by P(E) where E is the event.
And according to the given information is:
Total number of coins tossed is 4.
then
the simple events become
Simple events = no. of coins * total coins tossed
Simple events = 4*4
Now solve it then
Simple events = 16.
So, The number of simple events in this experiment according to the probability is 16.
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Answer:
44
Step-by-step explanation:
Answer:
the estimated answer is 10
Step-by-step explanation:
you have to round both numbers to the nearest ten and then subtract
A is the correct answer. To express the problem, you can think of the number of putts Paul made as <em>p </em>and the number of putts made by Chris as 4<em>p</em> (since it was 4 times as many). Their total number of putts is 60. Write it like this:
4p + p = 60
This simplifies:
5p = 60
Youll have to move the decimal to the right twise on both of then them divide normally