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Arte-miy333 [17]
3 years ago
12

George and Maria decided to create a garden in their backyard. George Works on the garden every third day and Maria works on the

garden every fourth day.if thy worked on the garden today,the number of days until they work on the same day again would be
Mathematics
2 answers:
mario62 [17]3 years ago
8 0
The LCM of 3 and 4 is 12
ss7ja [257]3 years ago
7 0

Answer:

12th day

Step-by-step explanation:

We are given that George and Maria decided to create a garden in their backyard.

George works on the garden every third day  and Maria works on the garden every fourth day.

We have to find that if  they worked on the garden today ,the number until they would be work on the same day again

In order to find that day they would be work together we are finding lcm

We have to find the lcm of 3 and 4

Lcm =3\times 4=12

Hence, lcm of 3 and 4=12

Therefore, George and Maria work together on the 12th day again.

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The probability that Polly's Sample will give a result within 1% of the value 65% is 0.6424

Step-by-step explanation:

The variable that assigns the value 1 if a person had its original major and 0 otherwise is a Bernoulli variable with paramenter 0.65. Since she asked the question to 1850 people, then the number of students that will have their original major is a Binomial random variable with parameters n = 1850, p = 0.65.

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The parameters of X are determined with the mean and standard deviation of the Binomal that we are approximating. The mean is np = 1850*0.65 = 1202.5, and the standard deviation is √np(1-p) = √(1202.5*0.35) = 20.5152.

We want to know the probability that X is between 0.64*1850 = 1184 and 0.66*1850 = 1221 (that is, the percentage is between 64 and 66). In order to calculate this, we standarize X so that we can work with a standard normal random variable W ≈ N(0,1). The standarization is obtained by substracting the mean from X and dividing the result by the standard deviation, in other words

W = \frac{X-\lambda}{\sigma} = \frac{X-1202.5}{20.5152}

The values of the cummulative function of the standard normal variable W, which we will denote \phi are tabulated and they can be found in the attached file.

Now, we are ready to compute the probability that X is between 1184 and 1221. Remember that, since the standard random variable is symmetric through 0, then \phi(-z) = 1-\phi(z) for each positive value z.

P(1184 < X < 1221) = P(\frac{1184-1202.5}{20.5152} < \frac{X-1202.5}{20.5152} < \frac{1221-1202.5}{20.5152})\\ = P(-0.9018 < W < 0.9018) = \phi(0.9018) - \phi(-0.9018) = \phi(0.9018)-(1-\phi(0.9018))\\ = 2\phi(0.9018)-1 = 2*0.8212-1 = 0.6424

Therefore, the probability that Polly's Sample will give a result within 1% of the value 65% is 0.6424.

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