If log_10(2)=x and log_10(3)=y, then

  1. If log_10(2)=x and log_10(3)=y, then what is the value of log_10(15) in terms of x and y?*the first logarithmic equation reads:
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    2. Clint asked by Clint
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  2. find the values of x which satisfy the equation log_10(x^2+4) = 2+log_10 x-log_10 20
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    2. Anonymous asked by Anonymous
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  3. Rewrite 10^3= 1, 000 as a logarithmic equation. (1 point)• log_10 3 = 1, 000 • log_3 1, 000 = 10 •log_1,000 3= 10
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  4. 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
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    2. david asked by david
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  5. calculate y = log_10(x) where x = 0.3
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    2. Sara asked by Sara
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  6. Solve for x in the equation:log_10 x+log _10 (x+2)=2
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