Help with exponents? If I could just get help with one problem that I've worked on..
The first problem in that attachment is giving me a LOT of trouble.
Multiply or divide as indicated. a ^ 5 ______ a I came up with a ^ 5 as the answer.
1 2 and 5 are wrong
Okay, thanks, could you help me with those?
\[\frac{a^5}{a}=\frac{a*a^4}{a}\] does this help?
Um, I still don't understand..
\[\frac{a*a^4}{a}=\frac{a}{a}*a^4\] how about now?
\[a^5=a*a*a*a*a\]
Oh, so multiply the numerator and denominator to the power of 4?
im not multiplying anything im just factoring it
a number to an exponent "n"is the same as multiplying the number by itself n times ex.\[a^4=a*a*a*a\]\[x^2=x*x\]\[2^5=2*2*2*2*2\] and anything to an exponent of 0 is equal to 1 \[x^0=1\] \[9001^0=1\]
when you divide exponents of like terms with each other, you subtract the bottom number from the top \[\frac{x^5}{x^2}=x^{5-2}=x^3\] \[\frac{3^{100}}{3^{99}}=3^{100-99}=3^1=3\]
ok
if they arent like terms, then you cant do anything to them \[\frac{x^9}{y^9}\] leave them as is
but wouldn't my problem just be x^5, because it is 5-0
also remember \[x=x^1\] thus \[a=a^1\]
oh, so it would be 5 - 1 = 4, making the answer x^4 ?
if you have an exponent to another exponent, you multiply the 2 \[x^{3^2}=x^{3*2}=x^6\]
yes the first answer would be a^4
and you said my second answer was incorrect?
is that one just 11a^-2 ?
\[5a^2 *6a^4=5*a^2*6*a^4=5*6*a^2*a^4\] the exponent is correct, however you do not add the 5 and 6, you multiply them
oh, 30a^-2 then
when you multiply an exponent to another exponent, you add them\[a^4+a^2=a^{4+2}=a^6\] \[3^2*3^3=3^{2+3}=3^5\]
i said the exponent was correct!!! and then you go and change it
:( what do you mean? I never changed it...
you got a^6 not a^-2
so a^6 is the answer?
no... 30a^6.........
okay, okay.
If you want to help my with the fifth one, I'd appreciate it..
you should understand it by now it was the same concept as the first problem x=x^1 y=y^1
type your answer and ill check it
24b^3 c^4
why the heck did you add 4 to 20, when you're obviously dividing
exponent division= subtract the numbers exponent multiplications = add the numbers regular division is still division regular multiplication is still multiplication
okay, I never got that...
so thanks,
so the 5 was correct, the exponents were wrong
and your new answer was absolutely incorrect
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