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Tpy6a [65]
4 years ago
8

If there is 4 apple trees for every three pear trees but for every 2 avocado trees there is 5 pear trees she is planning to plan

t 18 avocado trees whats the ratio of avocado trees to apple trees?
Mathematics
1 answer:
olasank [31]4 years ago
8 0

Answer:

60

Step-by-step explanation:

You need to think of it as an equation system.

First of all, let's call A the apple trees, P the pear trees and V the avocado's trees.

As for every 3 pear trees we have 4 apple trees, it can be written as:

4A = 3P

Then, we can clear the pears dividing both sides by 3:

4A/3 = 3P/3

(4/3)A = P

This is, we have one pear tree for every 4/3 apple trees.

Then we go to the other relation. For every 5 pears trees there are two avocados trees:

2V = 5P

As we want the ratio of avocados to apples we can replace the pear trees by it's expression depending on A:

2V = 5 ((4/3)A)

2V = (20/3) A

Multiplying both sides by 9 we make appear our 18 avocados trees:

2V *9 =( 20/3) A * 9

18 V = 60 A

So, for 18 avocados trees we have 60 apple trees.

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3 years ago
alec is climbing a 14 foot ladder where the rungs are 3/4 of a foot apart. there is one foot of space on each end of the ladder
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Answer:

Alec is climbing 17 rungs on the ladder of 14 feet ( including first and last rung ) .

Step-by-step explanation:

Given:

Length of the ladder = 14 foot

Distance between Rungs in ladder =  \frac{3}{4}

There is one foot of space on each end of the ladder before the first and last rung .  

To Find:

Number of  rungs are on the ladder =?

Solution:

Let us assume there are 3 rungs. Between 3 rungs there will be two spaces. between four rungs there will be 3 spaces , so between n + 1  rungs there will be n spaces.

Given that length of the ladder = 14 feet

There is one foot of space on each end before the first and last rung.

So length of the ladder between first and last rung = 14 – 2  ( 1 foot of each side) = 12 feet

As distance between each rung = \frac{3}{4}

Number of  \frac{3}{4}  spaces in ladder of 12 feet =\frac{( 12)}{\frac{3}{4}}

Number of  \frac{3}{4}  spaces in ladder of 12 feet=   \frac{(12\times4)}{3}

Number of  \frac{3}{4}  spaces in ladder of 12 feet=\frac{(48)}{3}

Number of  \frac{3}{4}  spaces in ladder of 12 feet =16

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Lelechka [254]

Answer:

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Step-by-step explanation:

Begin by disturbing the exponent amongst the equation.

Answer: ( 64g^9 h^6 k^12)

Then do division

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That's the answer, hope it helps!

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