Question

2(3)^x=3^x+3
x=-1
x=0
x=1
x=6
I think A or C

Answer 1

@AloneS

Answer 2

@Voltage

Answer 3

@swolesammy

Answer 4

@MsCreepyPasta

Answer 5

@ronlover101

Answer 6

I'm sorry,idk ;( I'm only in 6th grade :'(

Answer 7

I don't know. I am not that smart!

Answer 8

ok

Answer 9

thanks anyways

Answer 10

@Michele_Laino

Answer 11

If I subtract \(3^x\) from both sides, I get:

\[\huge 2 \cdot {3^x} - {3^x} = {3^x} + 3 - {3^x}\]
please simplify

Answer 12

hint:
we have:
\[\huge 2 \cdot {3^x} - {3^x} = \left( {2 - 1} \right){3^x} = ...\]

Answer 13

2=3^x

Answer 14

what is \(2-1\)?

Answer 15

1

Answer 16

correct! So, left side can be rewritten as follows:
\[\huge 2 \cdot {3^x} - {3^x} = \left( {2 - 1} \right){3^x} = {3^x}\]

Answer 17

so x could just equal 1?

Answer 18

therefore, the equation, can be rewritten like below:
\[\huge {3^x} = {3^1}\]

Answer 19

correct! The solution is \(x=1\)

Answer 20

ok thanks so much once again

Answer 21

:)