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3 years ago

Fraction from least to greatest 1/5 2/3 5/8

Mathematics

2 answers:

weqwewe [10]3 years ago

5 0

1/5, 5/8, 2/3

This is the order least to greatest

skelet666 [1.2K]3 years ago

5 0

So you want the denominator to be the same. you would multiply the denominators all together like so,
5 x 3 x 8
3 x 5 x 8
8 x 3 x 5
that all equals the same denominator of 120. now what you do to the bottom you have to do to the top
1 x 3 x 8=24
2 x 5 x 8=80
5 x 3 x 8=120
now you have to put in on top of the denominator
1/5=24/120 simplified to 1/5
2/3=80/120 simplified to 2/3
5/8=120/120 simplified to 1

HOPE THIS HELPED KEEP WORKING HARD AND RATE CROWNY THING

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makvit [3.9K]

Answer:

k = 0.2645

Step-by-step explanation:

Given model:

y = 4070 $e^{kt}$

y = no. of hits website received = 9000 (in 3rd month)

t= no. of months website has been operational = 3

put in the above equation:

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3 years ago

At Quality Tees, shirts sell at a

aleksklad [387]

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3 years ago

A candy company claims that 20% of the candies in its bags are colored green. Steve buys 30 bags of 30 candies, randomly selects

Allisa [31]

Answer:

The probability of Steve agreeing with the company’s claim is 0.50502.

Step-by-step explanation:

Let X denote the number of green candies.

The probability of green candies is, p = 0.20.

Steve buys 30 bags of 30 candies, randomly selects one candy from each, and counts the number of green candies.

So, n = 30 candies are randomly selected.

All the candies are independent of each other.

The random variable X follows a binomial distribution with parameter n = 30 and p = 0.20.

It is provided that if there are 5, 6, or 7 green candies, Steve will conclude that the company’s claim is correct.

Compute the probability of 5, 6 and 7 green candies as follows:

$P(X=5)={30\choose 5}(0.20)^{5}(1-0.20)^{30-5}=0.17228\\\\P(X=6)={30\choose 6}(0.20)^{6}(1-0.20)^{30-6}=0.17946\\\\P(X=7)={30\choose 7}(0.20)^{7}(1-0.20)^{30-7}=0.15328$

Then the probability of Steve agreeing with the company’s claim is:

P (Accepting the claim) = P (X = 5) + P (X = 6) + P (X = 7)

= 0.17228 + 0.17946 + 0.15328

= 0.50502

Thus, the probability of Steve agreeing with the company’s claim is 0.50502.

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3 years ago