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oee [108]
3 years ago
9

A person is chosen at random from a room that contains 24 men and 26 women. What is the probability that a woman is chosen?

Mathematics
2 answers:
maria [59]3 years ago
8 0

Answer: C. \dfrac{13}{25}

Step-by-step explanation:

Given : The number of men = 24

The number of women = 26

The total number of people in the room =24+26=50

Now, the probability that a woman is chosen is given by :-

\text{P(women)}=\dfrac{\text{Number of women}}{\text{Total people}}\\\\\Rightarrow\ \text{P(women)}=\dfrac{26}{50}=\dfrac{13}{25}

Hence, the probability that a woman is chosen is \dfrac{13}{25}

Anon25 [30]3 years ago
5 0

probability = (number of relevant possibilities)/(total number of possible outcomes)

p(woman chosen) = 26 / (24+26) = 13/25

Correct answer is (C)

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3 years ago
The sum of a number, 1/6 of that number, 2 1/2 of that number, and 7 is 12 1/2. Find the number.
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Answer:

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Step-by-step explanation:

The question state that;  the sum of a number, 1/6 of that number, 2 1/2 of that number, and 7 is 12 1/2. Find the number.

First, we need to interpret and represent this statement mathematically

Let n be the number.

The sum means 'addition'

1/6 of that number is  1/6 of n = 1/6 × n  = \frac{n}{6}

2 1/2 of that number is 2 1/2 of n = 2 1/2 × n  = 5/2 × n = \frac{5n}{2}

So the question says that, when we add; \frac{n}{6} ,  \frac{5n}{2}  and 7 all together, the value is 12 1/2

That is;

\frac{n}{6}  + \frac{5n}{2} + 7 = 12 1/2

\frac{n}{6}  + \frac{5n}{2} + 7  = \frac{25}{2}         ( changing 12 1/2 to improper fraction will give  \frac{25}{2} )

So we can now go ahead and solve for n

\frac{n}{6}  + \frac{5n}{2} + 7  = \frac{25}{2}  

subtract 7 from both-side of the equation

\frac{n}{6}  + \frac{5n}{2}   =  \frac{25}{2}   -   7

\frac{n + 15n}{6}  =   \frac{25 -14}{2}

\frac{16n}{6}      =    \frac{11}{2}

\frac{16n}{6}  can be reduced to give us \frac{8n}{3}

\frac{8n}{3}   =   \frac{11}{2}

Cross multiply

8n × 2  = 11× 3

16n = 33

Divide both-side of the equation by 16

\frac{16n}{16}    =   \frac{33}{16}

(On the left-hand side of the equation, 16 will cancel-out 16 leaving us with just, while  on the right-hand side of the equation 33 will be divided by 16)

n =  \frac{33}{16}     = 2\frac{1}{16}

Therefore the number is  2\frac{1}{16}

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