Please don't give me the answer
But give me an idea how to solve it
\(5^{x+1}=30\), then what is \(5^{3x+1}\)
I had a bogus solution of 1080 that is probably wrong
5x+1 can be written as 5x*5, so if this equals 30, you can find what 5x equals.
53x+1 can be written as 53x*5, which can be written as (5x)3*5, so once you know what 5x is you just cube it and multiply by 5.
You could also use the log function if you are familiar with that:
5x+1 =30
log(5x+1)=log30
x+1 = log30/log5
x+1 = 2.113282752559378-1 = 1.113282752559378
Then 53x+1 = 5^4.339848257678134 = 1079.999999999998196774=~~1080