`log_10 log_10 log_10\ (10^(10^10))` is equal to a. 0 b. 1 c. 10 d. 100

log_(10)log_(10)log_(10)backslash(10^(10^(10))) is equal to a.0b.1 c.10d.100

(log_(10) 500000- log_(10)5) is equal to:

The value of (6log_(10)1000)/(3log_(10)100) is equal to a.0 b.1 c.2 d.3

log_10⁡ a + log_10 ⁡b = log_10⁡ (a+b)

If log_(10) 3=1.4771 and log_(10) 7=0.8451, then the value of log_(10)(23 1/3) is equal to a. 0. 368 b. 1. 368 c. 1. 356 d. 1. 477

If log_(10)7=a,(:then backslash log_(10)((1)/(70)) is equal to a.-(1+a) b.(a)/(10) c.(1)/(10a) d.(1+a)^(-1)

(log)_(10)1(1)/(2)+(log)_(10)1(1)/(3)+ up to 198 terms is equal to 0 b.2 c.10 d.100

If log_(10)x+log_(10)5=2, then x equals a.15b20c.25d.100