Question 7 Which of the following represents eighth root of x cubed in exponential form? x to the 8 thirds power x to the 3 eighths power 3x8 8x3 Question 8 Simplify (12 − 6i) − (−3 − 8i) 15 + 2i 15 − 14i 13 17 Question 9 Given the functions j(x) = x2 - 9 and k(x) = -x + 7, which operation results in a 3rd degree polynomial? Addition Subtraction Multiplication No operations
@math&ing001 lol
\[\sqrt[8]{x ^{3}}=x ^{\frac{ 3 }{ 8 }}\] There are some few simple rules about exponential you should know about: \[x ^{-a}=\frac{ 1 }{ x ^{a} }\] \[\sqrt[a]{x}=x^{1/a}\]
8?
You want me to guide you through ?
yes please
& was the last ones answer x^3/8 or x^8/3 ?
Use the second rule to find out ;)
ok! so its 3/8 ? am i righttttt?
Yep !
8?
For 8, first distribute (aka remove all brackets) then regroup terms alike
ok! then ?
Then add those terms to each other.
ok so is it 15+2i ?
Yeah ! You're a fast learner :D
lol! 9?
J is second degree and k is first degree, you'll need to multiply them to get a higher degree.
im confused..
You what the degree of a polynomial is ?
no.
Suppose \[P(x) = x ^{6} + 5x ^{4} -10x ^{7} + 2x + 1\] Its degrree would be the highest power of all terms of the polynomial which is 7.
can you just work this problem out for me? lol
It's against the Code of Conduct to just show answers http://openstudy.com/code-of-conduct
i mean i want you to show me how to work it out then show me the correct answer?
would it be addition?
Well, as I said before, you need to multiply j(x) and k(x) to get a 3rd degree polynomial, and that's basically the answer lol
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