what is the full expansion of (3x+2)^4
rewrite as: [3x+2]^2 * [3x+2]^2
(9x^2 + 2* 6x + 4) * (9x^2 + 2* 6x + 4)
(9x^2 + 12x + 4) * (9x^2 +12x +4)
now multiply these out
still workin on it.. have to write it out
is it 192x?
cant be
isnt there a chart ypu can use?
no im doin this by hand and calculator
ithink there is a chart first column is combinations second is the first term third column is the 2nd term...sound familiar?
You mean Pascal's triangle? Sorry I can figure out how to use it, but it will take a while, havent used it in a long time
im just gonna finish off
yeah using that
Anyway here's the solution: \[81x^4 + 108x^3 + 36x^2 + 108x^3 +144x^2 +48x +36x^2+48x+16 = 81x^4 +216x^3 +216x^2 +96x + 16\]
\[81x^4 + 108x^3 + 36x^2 + 108x^3 +144x^2 +48x +36x^2+48x+16 = 81x^4 +216x^3 +216x^2 +96x + 16\]
dang it the whole thing wont show up brb
81x^4 + 108x^3 + 36x^2 + 108x^3 +144x^2 +48x +36x^2+48x+16 = =81x^4 +216x^3 +216x^2 +96x + 16
that's the final answer, i triple checked my work
ok thanks
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