may someone help with math i need help explaing like how i got answer i know the answer the answer but how i explaini know the answer its c but how i explain 6 to 8 and 18 to x a.20 b.22 c.24 will ward and +fan
Something like: \(\Large \sf \frac{6}{8}=\frac{18}{x}\) We need to solve for 'x' Do you know how to cross multiply?
yea
so when cross multiplication is being used we have 6x=18(8) once we multiply 18 x 8 we divide both sides by 6 to figure out what x is
okay 18 time 8 is 144
Correct
yes so now we have 6x=144 so divide 6 on both sides
okay hold on
75/3
That's wrong :c
25
wait wait wait... that is wrong.. it's 144/6
144/6 Now, 144 can be divided by 2, and 6 can be divided by 2.
So, what is 144/2 = ? and then we can divide by 3 to get the final answer :)
blah.. so when we divided on both sides we got x = 144/6 now we need to figure out what that fraction is
72
and now 72/3 = ?
24
yeah
thank u im happy
Good job!
thank u may u help with more but explain
:) ratios can be written in different ways 6 to 8 can also be written as 6:8 or \[\frac{6}{8}\] similarly with 18 to x that can be written as 18:x or \[\frac{18}{x}\]
so when the problem asked for 6 to 8 and 18 to x that's comparing the two ratios together and try to find out what our x is.. errrr. ummm we could've done this take the original ratio 6 to 8 and then multiply by 3 because our second ration is 18 to x Now I'm noticing that 6 to 8 is the original and 18 to x is a bigger version of that original ratio if we had multiplied 6 x 3 to gain 18 we could've multiplied 8 x 3 to get the answer a bit quicker
so how i explain
6 to 8 is a ratio... that can be re-written as either 6:8 or as a fraction \[\frac{6}{8}\] 18 to x is also a ratio that can be re-written as either 18: x or as a fraction \[\frac{18}{x}\] so we need to compare the 2 ratios and find out what the missing x value is \[\Large \sf \frac{6}{8}=\frac{18}{x}\]
k
so we can use cross multiplication |dw:1454211912177:dw| to get to this step \[6x=(18)(8)\]
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