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asambeis [7]
2 years ago
8

A/4 - 5/6 = 1/2 a/4 - 5/6 = 1/2 help

Mathematics
1 answer:
alexgriva [62]2 years ago
8 0

Answer:

a = 16/3 or 5 1/3 or 5.33...

Step-by-step explanation:

to find a you must first make all of the denominators the same

you must find 4 6 and 2s CGF

and that is 12

so multiply a/4 by 3/3 and get 3a/12

then multiply 5/6 by 2/2 and get 10/12

and lastly multiply 1/2 by 6/6 and get 6/12

at this point you can set the equation up like this

3a/12 - 10/12 = 6/12

but then you can multiply everything by 12

3a - 10 = 6

and then solve

add 10 to both sides

3a = 16

then divide 3 on each side

a = 16/3 or 5 1/3 or 5.33...

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and the bottom part:-

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so now we divide -1/3 by 3/4

= -1/3 * 4/3  = -4/9

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Answer:

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Step-by-step explanation:

2x - y \geq -5\\2x+5\geq y

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Lesechka [4]

The frequency of the data sets is defined as the number of times the data is repeated in the given dataset. The frequency of the given data is calculated in the table below.

<h3>What is the frequency of the data sets?</h3>

The frequency of the data sets is defined as the number of times the data is repeated in the given dataset.

Height (cm)              Frequency

146           --             2

147           --              1  

148           --              1                

149           --              1                  

150           --             2                  

151            --              1                      

152           --             6                                  

153           --             2                                      

154          --              3                                                  

155          --              1          

As we can see that the height of 146 cm is repeated two times so its frequency is 2. From this concept, all the frequencies are calculated above.

To know more about the frequency of datasets follow

brainly.com/question/1512008

#SPJ1                                                  

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What is the domain of f(x) = 37x?
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All real numbers! All domains of monomials are all real numbers
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