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schepotkina [342]
3 years ago
7

Detective Pi has 5 1/5 quarts of orange juice. She likes to have 2/5 of a quart every morning how may mornings can detective pi

have orange juice before she runs out
Mathematics
2 answers:
Gnesinka [82]3 years ago
8 0
She can have 13 mornings before running out of orange juice.
jek_recluse [69]3 years ago
4 0

We are given

Detective Pi has 5 1/5 quarts of orange juice

we can write in fraction form

we get

=\frac{5*5+1}{5}

=\frac{26}{5}

so,

Detective Pi has =\frac{26}{5} quarts of orange juice

Let's assume

total number of mornings is x

She likes to have 2/5 of a quart every morning

so,

total quantity of juice = total number of morning*She likes to have 2/5 of a quart every morning

total quantity of juice is

=\frac{2}{5} x

now, we can set it equal to 26/5

\frac{26}{5}=\frac{2}{5} x

now, we can solve for x

we can multiply both sides by 5

\frac{26}{5}*5=\frac{2}{5} x*5

26=2x

divide both sides by 2

we get

x=13

so, total number of mornings is 13..........Answer

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The model shows that we are to arrange the factors based on the terms in the square box. The factored form is (5x+2)(2x-1)

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Factorization is a way of simplify. Given the equation 10x² -x - 2

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Answer:

Step-by-step explanation:

Hello!

There are two sites A and B,

Be the events A: finding oil in site Awith probability P(A)= 0.6

and B: finding oil in B with probability P(B)= 0.84

A and B are independent (there cannot be found oil of A in B and vice versa)

Remember, two events are independent when the occurrence of one of them doesn't modify the probability of occurrence of the other one in two repetitions of the experiment.

1) Find the probability that oil is found at both sites (round your answer to 2 decimal places)

If there is oil in both sites then event A and B are observed, symbolically:

P(A∩B)

Since both events are independent, the probability of the intersection of both events is equal to the product of each probability so:

P(A∩B)= P(A)*P(B)= 0.6*0.84= 0.504

2) Find the probability that oil is found at only one of the sites (round your answer to 2 decimal places)

In this case, you have two situations in which the statement can occur:

> "finding oil in A" and "not finding oil in B"

-or-

> "not finding oil in A" and "finding oil in B"

Be A' the complementary event of A, i.e. "not finding oil in region A", with probability P(A')= 1 - P(A)= 1 - 0.6= 0.4

And B' the complementary event of B, i.e. "not finding oil in region B", with probability P(B')= 1 - P(B)= 1 - 0.84= 0.16.

You can symbolize these two possible occurrences as:

Remember that "and" indicated intersection between two events, symbolized ∩, and "or" indicates the union between two events, symbolized ∪.

P((A∩B')∪(A'∩B))= P(A∩B') + P(A'∩B)= [P(A)*P(B')]+[P(A')*P(B)]= (0.6*0.16)+(0.4*0.84)= 0.432

I hope it helps!

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