The probability of randomly drawing a chip number that is smaller than 201 is 0.541
<h3>What is the probability of randomly drawing a chip number that is smaller than 201?</h3>
The given parameters are
Plastic chips = 1 to 370
This means that
Chips = 370
There are 200 sections that are smaller than 201
This means that the probability is
P = 200/370
Evaluate
P = 0.541
Hence, the probability of randomly drawing a chip number that is smaller than 201 is 0.541
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Answer:
what is the question
Step-by-step explanation:
Answer:
the first one go last second go 3rd and then other to just switch switch around.d
Answer:
There's a proportion relationship between number of shell and their cost
Step-by-step explanation:
The graph is not given.
However, I've added the appropriate graph as an attachment.
From this, point....
I'll show that the cost and number of shells as given in the question are proportional.
Represent cost with y and number of shells with x
x = 2 when y = 0.8
x = 3 when y = 1.2
x = 4 when y = 1.6
Divide each value of y by x to get the constant of proportion (r).
r = y/x
r = 0.8/2 = 0.4
r = 1.2/3 = 0.4
r = 1.6/4 = 0.4
Notice that the values of r remain constant.
Hence, there's a proportion relationship between both
And what this rate represent is that:.the cost of shell changes at a constant rate when the number of shell is changes.
Answer:12.5
Step-by-step explanation:
First: Multiply 15 times 2 which equals 30.
Second: Add 30 plus 1 which equals 31.
Third: Subtract 31/2 minus 3 which will give you 12 1/2