Log10 base 10?

1 answer

log N base N = 1

for any value of N

since N^1 = N

Similar Questions

If log10^9=0.95 and log10^2=0.30, find the following:1. log10^9/2 2. log10^3 3. log10^36 4. log10^20/9 5. log10^900 6. log10^1/9

Top answer: Sure! I'll provide step-by-step solutions for each of the questions: 1. log10^9/2: We can use the Read more.
Given that log10^2 = 0.3010,log10^3= 0.4771 and log10^5=0.6990 find Log10^6.5 +Log10^4

Top answer: To solve this problem, we can use the properties of logarithms to find Log10^6.5 +Log10^4: 1. Recall Read more.
Gien that Log10^2 = 0.3010, log10^3= 0.4771and log10^5 =0.6990 find log 10^35 - log10^17.5

Top answer: To find log10^35 - log10^17.5, we can use the logarithmic properties: 1. log10^35 - log10^17.5 = Read more.
Use change of base to rewrite the expression, log5 16When I solved this, I got log10 16 / log10 5 But when checking it on

Top answer: it's a semantics thing ... if no base is indicated , 10 is assumed Read more.
Use the definition of logarithm to simplify each expression.log10 10,000 log10 10 log10 10−4

Top answer: x=log1010000 10x=10000 therefore x=4, or log1010000=4 Read more.
Let log10 70=m and log10 20=p. Given that log10 14=Am+Bp+C, where A, B,and C are integers, compute the ordered triple (A, B, C).

Top answer: log14 = log2 + log7 = log(20/10)+log(70/10) = log20-1 + log70-1 = m+p-2 Read more.
I can't calculate 1 as the answer given to the following problem. I keep getting 2. Can you show me where am I going wrong?The

Top answer: To solve the problem, we first need to rearrange the given equation: log10(x) - log10(100-x) = Read more.
how can you simplify this??log10(10^.5) log10 as in log base 10 By definition: Log_10[10^(x)] = x ok, but it is 10 to the 1/2

Top answer: To simplify the expression log10(10^.5), you can use the fact that log10(10^x) = x. In this case, Read more.
If log10 a = x and log10 b= y, express log10 [100a^(3)b^(-1/2) /b^2 in terms of x and y

Top answer: Using the properties of logarithms, we can simplify the expression inside the logarithm as follows: Read more.
If log10 a= x and log10 b =y, express log10 [100a^(3)b^(-1/2) ÷ b^2] in terms of x and y

Top answer: Using the rules of logarithms, log10 [100a^(3)b^(-1/2) ÷ b^2] = log10 (100) + log10 (a^(3)) + log10 Read more.