Can I please get help with this two part question. Part A: If (7^2)^x=1, what is the value of x? Part B: If (7^0)^x=1, what are the possible values for x?
If you have \(\large\color{blue}{ a^x=1 }\) and \(\large\color{blue}{ a≠1 }\) then \(\large\color{blue}{ x=0 }\).
So then part a would be 0?
For the second one, when you have 1^x=1, x can be either ±1 or 0
i cant see what u wrote it comes out as ??????
yes part a is zero.
refresh (?)
you there?
i keep on loosing connection
happens
solomonZelman do u mind helping me with a few more?
sure, but do you know everything till now?
yes
alright
(2^8 * 5^-5 * 19^0) * (5^-2)^4 * 2^28 ---- ( 2^3)
should i draw it to make it easier to see?
I see:)
5^-2 will equal to what with a positive exponent ?
1?
\(\huge\color{blue}{ a^{-b}= \frac{1}{a^b} }\) For example. \(\huge\color{blue}{ 5^{-2}= \frac{1}{5^2}=\frac{1}{25} }\)
So can you tell em what will 5^-5 be?
don't simply just do the parts with positive exponents.
so would it be 1/25?
that is 5^-2. just leave it as 5^2 for now.
I mean leave it as 1/5^2
and 5^-5 is ?
5*5*5*5*5?
well, 5^-5 = 1/(5^5) right?
yes
So step 1: \(\huge\color{blue}{ \frac{(2^8 \times 5^{-5} \times 19^0)(5^{-2})^{4}\times 2^{28}}{2^3} }\) \(\huge\color{blue}{ \frac{(2^8 \times 5^{-5} \times 1)(5^{-2})^{4}\times 2^{28}}{2^3} }\) \(\huge\color{blue}{ \frac{(2^8 \times 5^{-5})(5^{-2})^{4}\times 2^{28}}{2^3} }\) good ?
yes can you give me two minutes to write that down? plz
sure
Step 2: \(\huge\color{blue}{ \frac{(2^8 \times 5^{-5})(5^{-2})^{4}\times 2^{28}}{2^3} }\) \(\huge\color{blue}{ \frac{(2^8 \times 5^{-5})(5^{-8})\times 2^{28}}{2^3} }\)
\(\huge\color{blue}{ \frac{2^8 \times 5^{-5} \times5^{-8}\times 2^{28}}{2^3} }\)
in step 1 did u miss a number?
I know that 19^0=1, right?
and multiplying times 1, is just like not multiplying by anything.
the first 1 in step 1?? theres no 2 to the 3rd power
nvm
can u give me two minutes plz to write it all down
I can type it and you can copy it all.... or whatever works for you.
i cant copy it, its not letitng me do that
you can't copy these Latex symbols-:(
you can write it on a paper, or take type to type it, it won't go anywhere.
take time to type it *
i typed it all
so continuing from where I left off. The last thing I had is. \(\huge\color{blue}{ \frac{2^8 \times 5^{-5} \times5^{-8}\times 2^{28}}{2^3} }\)
i got that down
So, \(\huge\color{blue}{ \frac{2^8\times\frac{1}{5^5}\times\frac{1}{5^8}\times 2^{28}}{2^3} }\)
\(\huge\color{blue}{ \frac{2^8\times 2^{28}}{2^3\times 5^5 \times 5^8} }\)
\(\huge\color{blue}{ \frac{2^8\times 2^{28}}{2^3\times 5^{13}} }\)
\(\huge\color{blue}{ \frac{2^3\times2^5\times 2^{28}}{2^3\times 5^{13}} }\)
\(\huge\color{blue}{ \frac{2^5\times 2^{28}}{5^{13}} }\)
\(\huge\color{blue}{ \frac{2^{33}}{5^{13}} }\)
you can write an answer in any form,. or just leave the last blue that I wrote. Depends on what your teacher exactly wants.
ok im typing it give me two more minutes plz
i got it thank u 1 more?
The mass of the Eiffel Tower is about 9.16 ⋅ 10^6 kilograms. The mass of the Golden Gate Bridge is 8.05 ⋅ 10^8 kilograms. Approximately how many more kilograms is the mass of the Golden Gate Bridge than the mass of the Eiffel Tower? Show your work and write your answer in scientific notation.
I am tired. Please close this question and open new one. You have an unlimited number of questions, but you have to ask 1 question per thread.
tnx for your cooperation.
ok so all i ogtta do is ask it on a new thread?
thank u so so much for ur help
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