plz help! show steps. fan and medal! Part A: if (6^2)^x=1 , what is the value of x? Part B: If (6^0)^x=1, what are the possible values of x?
\[\huge \rm(2x)^0\] anything to the zero power is just = 1 \[\rm (Nnesha)^0 =1\]
wait but how does that apply to the problem? then would part a be (6^2)^x=1 x would be 1? or 0?
let's try \[(6^2)^1 = ??\] apply this exponent rule \[\huge\rm (X^m)^n = x^{ m \times n}\] \[(6^2)^0 = ???\]
0?
for which one ?? \[(6^2)^1 = ??\] \[(6^2)^0 = ???\]
part a= 2 part b= 0 am I right? is it that simple?
nope what i said about 0 exponent ?? read my first comment
idk. im so lost. im doing a timed assignment. and I am so lost. can you show me the steps like work out the problem. so that I can understand what you are saying more clearly.
anything to the 0 power is always going to be equal to one EXAMPLES \[(3x)^0 =1\]\[(34522)^0=1\]
\(\color{blue}{\text{Originally Posted by}}\) @magy33 wait but how does that apply to the problem? then would part a be (6^2)^x=1 x would be 1? or 0? \(\color{blue}{\text{End of Quote}}\) let x =1 \[(6^2)^1= 1\]is it right both sides are equal ??
(6^2)^1 =what ?
1? so x is 1 in both equations?
no i'm asking a question
tell me (6^2)^1 =what ??
6^2?
yes 6^2 =36 and \[36\cancel{ = }1\] so x is not 1
now what about \[\huge\rm (6^2)^0=??\]
\(\color{blue}{\text{Originally Posted by}}\) @Nnesha \[\huge \rm(2x)^0\] anything to the zero power is just = 1 \[\rm (Nnesha)^0 =1\] \(\color{blue}{\text{End of Quote}}\)
6^0? but then what are the possible values of x? o.o
\(\color{blue}{\text{Originally Posted by}}\) @Nnesha now what about \[\huge\rm (6^2)^0=??\] \(\color{blue}{\text{End of Quote}}\) here i substituted 0 for x so (6^2)^0= what ?
6^0?
no
\(\color{blue}{\text{Originally Posted by}}\) @Nnesha \[\huge \rm(2x)^0\] anything to the zero power is just = 1 \[\rm (Nnesha)^0 =1\] \(\color{blue}{\text{End of Quote}}\) read this
6^2= 1? huh. im lost what are the possible values of x. 0.0
well not just 6^2 (6^2)^0 equal what
6^2 is equal to 36
wait this is for part b?
i said ANYTHING ANYTHING to the zero power is = 1 \[\rm (832htx)^0=1\]
nope part A
ok I got that but the question I am asking is for part b. PArt B is this: if (6^0)^x=1 , what are the possible values of x? I got part a already.
so u got for part a ??? and part b is same First of all solve the parentheses \[(6^0 )^x = (???)^x\] 6^0 = what ?
0.
you tell me is that right 6 to the ZERO power equal =0 ??
yes because nothing multiplied by 0 is anything else but 0. 6^0=0. so what are the values. I got 5 minutes to turn this in.
is it a test question ??
\(\color{blue}{\text{Originally Posted by}}\) @magy33 yes because nothing multiplied by 0 is anything else but 0. 6^0=0. so what are the values. I got 5 minutes to turn this in. \(\color{blue}{\text{End of Quote}}\) i told you anything to the zero power is equaal to one
3^0 =1 6^0 = what ??
therre are 2 possible values for part B
so the the naswers are 1? that's my possible x values? for part B? 1? and 1?
6^0 = what ??
nope one of them is one for part B 2nd one is what ?
6^0 = what ??
1 and 0?
yes right \[(6^0)^0 = (1)^0 = 1 ~~~~(6^0)^1=(1)^1 =1\]
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