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Korolek [52]
3 years ago
7

A car rental company rented out 8 cars in its first month. The number of cars it rented doubled each month. What was the total n

umber of cars the company rented out for the first 5 months?
Mathematics
2 answers:
skad [1K]3 years ago
6 0
The total number of cars rented for the first 5 months is
8 + 16 + 32 + 64 + 128 = 248
anyanavicka [17]3 years ago
6 0

Answer:

248

Step-by-step explanation:

A car rental company rented out 8 cars in its first month.

The number of cars it rented doubled each month.

The given situation forms G.P.

a = first term = 8

r = common ratio = 2

Formula of sum of first nth term in G.P. = S_n=\frac{a(1-r^n}{1-r}

Now we are supposed to find total number of cars the company rented out for the first 5 months.

Substitute n = 5

S_5=\frac{8(1-2^5)}{1-2}

S_5=248

Hence the total number of cars the company rented out for the first 5 months is 248.

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Each time a component is tested, the trial is a success (S) or failure (F). Suppose the component is tested repeatedly until a s
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Answer:

a) Y = 3 trials : [SSS]

b) Y = 4 trials : [FSSS]

c) Y = 5 trials: [FFSSS; SFSSS]

d) Y = 6 trials: [FFFSSS; SSFSSS; SFFSSS; FSFSSS]

e) Y = 7 trials: [FFFFSSS; FFSFSSS; FSSFSSS; SSFFSSS; SFSFSSS; SFFFSSS; FSFFSSS]

Step-by-step explanation:

Here the outcome of a trial is S(success) or F(failure). We are told the component is tested repeatedly until a success occurs on three consecutive trials, which means an outcome of S must be gotten 3 time consecutively (SSS).

Let's take Y as the number of trials, therefore

a) Y = 3 trials : [SSS]

This outcome is the only possibility here because we are limited to just 3 trials and S must happen 3 times consecutively.

b) 4 trials : [FSSS]

Similar to option A, S should be gotten an 3 consecutive trials.

c) 5 trials: [FFSSS; SFSSS]

In this case FSSSS is also possible, but if we get FSSS there would be no need for a fifth trial since we have gotten 3 consecutive S.

d) 6 trials: [FFFSSS; SSFSSS; SFFSSS; FSFSSS]

In this case the 4 last outcomes must be FSSS. For the outcomes before the last 4, we just had to make sure it doesn't have S 3 consecutive times

e) 7 trials: [FFFFSSS; FFSFSSS; FSSFSSS; SSFFSSS; SFSFSSS; SFFFSSS; FSFFSSS]

This is similar to option d

6 0
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