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zaharov [31]
3 years ago
6

Shawn is conducting an experiment where he is flipping a fair coin (where the probability of the coin landing heads up is 50%).

After performing the experiment 100 times, the coin fell heads up 78 times. Shawn then decided to perform the experiment 15 more times, during which the coin fell heads up only 3 times. According to this experience, should Shawn question whether or not the coin is a fair coin?
A. No, Shawn understands that as the experiment goes through more trials the experimental probability will approach the theoretical probability.

B.Yes, even with the additional 15 trials of the experiment the coin lands on heads 70.4% of the time.

C.No, the first 100 trials shows heads 78% of the time and the next 15 trials shows tails 80% of the time which proves the coin is fair.

D.Yes, since the coin did not land on heads 50% of the time it cannot be a fair coin.
Mathematics
1 answer:
Serhud [2]3 years ago
8 0
I believe the answer is d
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Answer:

Step 4 - Reason 4: INVALID

Step-by-step explanation:

This problem is a typical case of solving an algebraic expression of one uknown variable, which here is denoted with x.

Let us first rewrite all information denoted in the question as follow:

Given: \frac{4}{2}x-10=30

Step 1:  \frac{4}{2}x-10=30                       Reason 1: <em>Given</em>

Step 2:  \frac{4}{2}x-10+10=30+10       Reason 2: <em>Addition Property of Equality</em>

Step 3:  \frac{4}{2}x=40                                Reason 3: <em>Simplify</em>

Step 4:  \frac{4}{2}x*\frac{2}{4}=40*\frac{2}{4}                      Reason 4: <em>Division Property of Equality</em>

Step 5:  x=20                                    Reason 5: <em>Simplify</em>

Having obtained all solution steps we can conclude the following:

Step 1 - Reason 1: Valid because this is our given equation to be solved

Step 2 - Reason 2: Valid because this is a typical first step in such equations to eliminate our constants from the side (here the Left Hand Side) and have only our Uknown variables (in this case x).

Step 3 - Reason 3: Valid because we just compute the addition/subtractions on each side to simplify the expression

Step 4 - Reason 4: INVALID because at this point we already have one Unknown variable on the left and one constant on the right. So all we have to do is simplify the expression as it is. So here instead we should actually have:

\frac{4}{2}x=40 ⇔4x=2*40 ⇔4x=80⇔x=\frac{80}{4}⇔x=20

OR we could also solve it as:

\frac{4}{2}x=40 ⇔2x=40 ⇔x=\frac{40}{2} ⇔x=20

Which essentially is Step 5 - Reason 5: Valid because of the computations just above.

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