((a^2-b^2)/(a^2-2ab+b^2) / (2a^2+5ab+3b^2)/(2a+3b))
\[((a^2-b^2)/(a^2-2ab+b^2))/((2a^2+5ab+3b^2)/(2a+3b))\]
Please help I think I know the answer, just want to confirm how I got it, so basically the steps
ok give me time to write it down on here lol
lol k
add like terms so a^2/a^2 is a b^2 cancels out cause the positive and the negative. so the anser is (a-2ab) for that parenthesis now work on the next 2a^2/2a would be 2a and 3x^2/3b would be 3b so the answer to that is (2a+5ab+3b) now put them together, (a-2ab)/(2a+5ab+3b) is a/2a -3ab+3b understand? i'll write it as it looks k give me asec
\[\frac{ a }{ 2a}-3ab+3b\]
\[\frac{ a }{ 2a } -3ab +3b\]
|dw:1370206025780:dw|
understand?
yeah i think so
thank you so much i think i gt it!
welcome glad i could help :D
actually is there anyway you could show me the steps I am alittle confused on some of them
i need someone to show me the steos
*steps
nvm got it!!!!!!!!!!!!!!!
sorry i can show you, ddnt mean to take so long was cooking dinner if you need help im here
ok is there anyway u could show the steps just to make sure :) thanks so much!
sure just give me time lol
sure lol
ok the first part are in parenthesis start there, ((a^2-b^2)/(a^2-2ab+b^2)) Now add like terms a^2/a^2 is a -b/b^2 is -b Now rewrite it (a-2ab-b) Now do the second part (2a^2+5ab+3b^2)/(2a+3b)) add like terms again 2a^2/2a is a 3b^2/3b is 3b Now rewrite it (a+5ab+3b) Now put the two together and divide (a-2ab-b)/(a+5ab+3b)=a+3ab+2b understand?
yeas, so my final answer would be a/2a-3ab+3b
I kinda just crossed out what was both on the top and bottom of each fraction is that ok?
i dont believe so
:/
cheer up, you can try it love
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