Part A: If (62)x = 1, what is the value of x? Explain your answer. Part B: If (60)x = 1, what are the possible values of x? Explain your answer. HELP ASAP
(6^2 )x = 1
it should be exponents
this one is better
Ah that helps, thank you
Yw
jorellcross press the screenshot its better
what is annswer for part A and part B
What you need to remember is that anything to the 0 power will give you 1 Remember the power rules. \(\large (a^x)^y=a^{x\times y}\) So, you want to get the exponents to get to 0 (For the first part) Since there is a zero in the second exponent, any x value will work
how do you do that
2 times what will give you 0?
0
The rule is that anything multiplied by 0 is equal to 0
Yeah Thats your answer for A
but a doesent have 0
Oh ig that makes sense
What do I say for part A?
You can say something along the lines of the possible value of x would be 0 because "The rule is that anything multiplied by 0 is equal to 0" However please do not copy-paste word-for-word what I write
Yessir i use from my words
What do I say for part B?
U workin on it
Oh I goofed for A Same idea follows, just steps are different \((6^2)^x\) My mistake **Solve \(6^2\) first then find x** This should be \((36)^x\) To get 1, you can now multiply by 0 \(x=0\)
thats for b or a
Now for B, since the exponent is already 0 You have, \(6^0=1\) Now you get \((1)^x\) From then you should know what x should be
x is 0 right
x=0 for part A, yes
for part B?
\(1^x=1\) Do you know how to solve this?
yes
1x1
what are the possible values of x
Hmm yes that is true but, \(1^1=?\) \(1^2=?\) \(1^3=?\) \(1^4=?\)
its only 1
Yeah
They all work
Okay so what do i say for possibilities
11=? 12=? 13=? 14=?
No, I wrote that for you
ik
Since the exponent is already 0 You have, 6^0=1 Now you get 1. The possibilities are 1^1, 1^2, 1^3, 1^4.
I wrote this
is this good or bad
You get 1^x, not just 1
x can be any whole number, not just 1,2,3,4
Yo thx for reminding me i was like ill fix that later
ty
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