X^2+ox-36=(x-6)(x+6)
x^2+0x-36=0
Answer:
x = 6
Step-by-step explanation:
Given:
log₆(x) = 1
Now,
From the properties of log
logₓ (z)=
(where the base of the log is equal for both numerator and the denominator)
also,
log(xⁿ) = n × log(x)
thus,
using the above properties, we can deduce the results as:
logₓ(y) = n is equivalent to y = xⁿ
therefore,
the given equation can be deduced as:
log₆(x) = 1
into,
x = 6¹
or
x = 6
60/500=36/x
60*x=500*36
x=(500*36)/60
x=(500*3)/5
x=300
1) 1, -2..for the first question