Logarithm-- Inverse of an Exponential Function
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Logarithm-- Inverse of an Exponential FunctionQuestions
- What is a logarithm?
- What are common mistakes students make with logarithms?
- How can a logarithmic equation be solved by graphing?
- How can I calculate a logarithm without a calculator?
- How can logarithms be used to solve exponential equations?
- How do logarithmic functions work?
- What is the logarithm of a negative number?
- What is the logarithm of zero?
- How do I find the logarithm #log_(1/4) 1/64#?
- How do I find the logarithm #log_(2/3)(8/27)#?
- How do I find the logarithm #log_3 1/81#?
- How do I find the logarithm #log_4 64#?
- How do I find the logarithm of 16 in base 2?
- How do I find #log_2 32#?
- How do I find #log_2 8#?
- How do I find #log_27 9#?
- What is #log_3 27#?
- What is #log_3 81#?
- What is #log_3 9#?
- What is the log of 4 in base 2?
- What is the exponential form of #log_4 x=32#?
- What is #log_4 16#?
- How do I find the approximate value of #log_5 100#?
- How do I find the approximate value of #log_5 20#?
- What is #log_5 125#?
- What is #log_5 25#?
- What is the value of #log_5 625#?
- What is the base conversion formula for logarithms?
- How do I use logarithms to solve for #x# if #7^(2x-1)=316#?
- How do you rewrite #(2/3)^3 = 8/27# in logarithm form?
- How do you write #log_2(64) = 6# in exponential form.
- How do you find #log_2 100#?
- How do you write #36=1/6^-2# as a logarithm?
- How do you evaluate the expression #log 1/sqrt(1000)#?
- How do you evaluate #log_3 81#?
- How do you simplify #log_4 16#?
- How do you write #log_4 (1/16) = -2# into its exponential form?
- How do you evaluate #log_2 0.5+log_4 4-log_5 25# without a calculator?
- How do you evaluate #Log_2 (64)=x#?
- What is the logarithm of 0.0856?
- Who discovered logarithm?
- How do you find the value of x: #log_x (121/289) = 2#?
- How do you evaluate the expression #log_7 7^8#?
- How do you evaluate #log_2 8#?
- How do you evaluate #log_4 64#?
- How do you evaluate #log_4 1/64#?
- How do you evaluate #log_4 32#?
- How do you evaluate #log_8 4#?
- How do you evaluate #log_16 (1/2)#?
- How do you evaluate #log sqrt 0.0001#?
- How do you evaluate #-6log100#?
- How do you evaluate #log_(1/2) (9/4)#?
- How do you evaluate #log 20 + log 50#?
- How do you evaluate # log 300 - log 3#?
- How do you evaluate # log 25 + 1/2log3#?
- How do you evaluate #log_11 11 ^7#?
- How do you evaluate # log136^8+log136^17#?
- How do you evaluate #10 log18 - log3#?
- How do you evaluate #4log_4 6 - log_4 5#?
- How do you evaluate #log_2 4 - log_2 16#?
- How do you evaluate #3 log_2 2 - log_2 4#?
- How do you find the inverse of #f(x) = 3log(x-1)#?
- What is the logarithm of .0856?
- How do you evaluate # log 100#?
- How do you evaluate #log 0.0001#?
- How do you evaluate #Log_3 (243)#?
- How do you evaluate #log 2#?
- How do you evaluate #log 100#?
- How do you evaluate #log 1#?
- How do you evaluate #log_2 16#?
- How do you evaluate #log 1500#?
- How do you evaluate #log 1125#?
- How do you evaluate #log 0.5915#?
- How do you write #ln(13)# in exponential form?
- How do you write #3=log_2 8# in exponential form?
- How do you write #5^x=25# in log form?
- How do you write # log_2 16 = 4# in exponential form?
- How do you write # log_3 27 = 3# in exponential form?
- How do you write #log_8 64 = 2# in exponential form?
- How do you write # log x = y# in exponential form?
- How do you write #log_(1/4) 64 = -3# in exponential form?
- How do you write #log_10 0.000001=-6# in exponential form?
- How do you write #log_2 16 = 4# in exponential form?
- How do you write #ln 0.2 = x# in exponential form?
- How do you write #log_4(32)=x# in exponential form?
- How do you write #log_10(0.01)=-2# in exponential form?
- How do you write #log_a(a)=1# in exponential form?
- How do you write #(1/2)^4=1/16# in log form?
- How do you write #3log_(4)16=2# in exponential form?
- How do you write # ln 8 = 2.08# in exponential form?
- How do you write #ln 100= 4.61# in exponential form?
- How do you write #log_5(625)=x # in exponential form?
- How do you write #log_x(64)=3# in exponential form?
- How do you write #log_2(x)=5# in exponential form?
- How do you write #log1000=x# in exponential form?
- How do you write #log0.001=x# in exponential form?
- How do you write #9^(3/2) = 27# in log form?
- How do you write #In 4 = 1.386# in exponential form?
- How do you write #12^2 = 144# in log form?
- How do you write #a^x = y# in log form?
- How do you write #log_4 64 = 3# in exponential form?
- How do you write #x = log_by# in exponential form?
- How do you write #y = 10^x# in log form?
- How do you write #y=ln(x-2)# in exponential form?
- How do you write #Log 100 = 2# in exponential form?
- How do you write #X=log3^8# in exponential form?
- How do you write #lny = x ln2# in exponential form?
- How do you simplify #Log_10 (1/100) - log_10 (1/1000) #?
- How do you simplify #Log 10^-7 = x#?
- How do you simplify #Log_(2)(10)#?
- How do you simplify #Log (1/10^x)#?
- How do you simplify #log_10 5#?
- How do you simplify #10^(log_10 (19))#?
- What does log(0) equal?
- #81^(1/(log _5 3)) +27^((log _9 36)) + 3^(1/(log _7 9))#?
- #sum _(a,b,c) (1/ (1+ log _a bc)) = 1 #Prove it?
- If #y = a^(1/{1-log_a x})# #Z = a^(1/{1-log_a y})# prove that #x = a^(1/{1-log_a z})# ?
- What is x if #log_3(x) +log_2(x+6)=3#?
- Can a logarithm have a negative base?
- How do you solve #log_5(4) #?
- How do you write the exponential notation for #log _3 9= 2#?
- How do you write the exponential notation for #log_2 4096= 12#?
- How do you write the exponential notation for #log_8 1 = x#?
- How do you write the exponential notation for #log_y 27 = 3#?
- How do you write the log notation for #3^x = 64#?
- How do you solve for #log_x 125 = 3#?
- How do you solve for #log_4 x = 3#?
- How do you solve for #log_7 ( 1/49) = x#?
- How do you solve for #log_x (1/64) = -3#?
- How do you solve for #log_4 x = -2#?
- How do you solve for #log_9 27 = x#?
- How do you write the exponential notation for #log_2 16 = x#?
- How do you rewrite #log_5 125 = 3# in exponential form?
- How do you rewrite #log_4 16 = 2# in exponential form?
- How do you rewrite #log_11 1331 = 3# in exponential form?
- How do you rewrite #log_11 11 = 1# in exponential form?
- How do you evaluate #log_8 (1/4)#?
- How do you evaluate #log_4 (1/2)#?
- How do you evaluate #log_4 (8)#?
- How do you evalute #Log_ 3 (18)#?
- How do you solve #log_5(x+1) - log_4(x-2) = 1#?
- How do you solve #log_5x + log_3 x=1#?
- How do you solve #log_9(x^7)=15 #?
- How do you evaluate # Log _ 9(1/3)#?
- How do you evaluate #log_4(1/4)#?
- Question #3385d
- How do you evaluate #log_4 27#?
- How do you evaluate #log_5 92#?
- How do you convert #6^4=1296# into log form?
- How do you convert #8^(-1/3) = 1/2# into log form?
- How do you convert #log_b 216 = 3# into exponential form?
- How do you convert #log_64 4 = 1/3# into exponential form?
- How do you convert # log _4 (1/4)# into exponential form?
- How do you evaluate #log_16 2#?
- How do you evaluate #log_2(1/8)#?
- How do you evaluate #Log_7 14#?
- How do you evaluate #log_3 root5(9) #?
- How do you evaluate #log_(1/3) 27 #?
- How do you evaluate #log_a x = 3/2log_a 9 + log_a 2#?
- How do you evaluate #log_3(1/9)#?
- How do you evaluate #log_6(1)#?
- How do you write #10^3 = 1000# in log form?
- How do you write #7^3=343# in log form?
- How do you write #log_3 9=2# in exponential form?
- How do you write #log_b 81=4# in exponential form?
- How do you write #log_4 16# in exponential form?
- Question #7884b
- How do you write #2^-3= 1/8# in logarithmic form?
- How do you write #(1/3)^-5 = 243# in log form?
- How to do this?
- How to solve this? *log*
- Question #5bb0e
- How do you simplify # log_5 (1/15)#?
- How do you evaluate #log_6 18#?
- How do you write #5^-3 = 1/125# in log form?
- How do you write #a^2 = 36# in log form?
- How do you write #4^(x+1) = 32# in log form?
- How do you write #log 0.001 = -3 # in exponential form?
- How do you write #Log_2 1024 = 10 # in exponential form?
- How do you write #ln(x-2) =4# in exponential form?
- How do you write #(1/4)^-6=4096# in log form?
- How do you evaluate #log_4 16 =x#?
- How do you solve #log_(x-2) (9) =2#?
- How do you evaluate #log 5 + log 10 + log 2#?
- How do you evaluate #log 900 - log 9#?
- How do you evaluate #log_8 (4) + log_8 (16) #?
- How do you evaluate #3 log_3 (9) - 4 log_3 (3)#?
- How do you evaluate #3 log_2 (6) - 3/4 log_2 (81)#?
- How do you solve # 2.54=-logx#?
- How do you evaluate #log_0.8 (12)#?
- How do you evaluate #log_6 (2)#?
- How do you change #6^3 = 216# into log form?
- How do you change #(1/5)^4 = 1/625# into log form?
- How do you change #(1/2)^4 = 1/16# into log form?
- How do you change #4^-3 = 1/64# into log form?
- How do you change #10^-4 = 0.0001# into log form?
- How do you change # 2^0.4 = 1.320# into log form?
- How do you change #10^0.5 = 3.16# into log form?
- How do you solve #(1/2)^(1-x) = 4#?
- How do you solve #4^x - 2^x = 0#?
- How do you solve #(e^4)^x * e^(x^2) = e^12#?
- How do you solve #2^x = 3#?
- How do you solve #5^-x = 3#?
- How do you solve #3 * 5^(x-1) + 5^x = 0.32#?
- How do you solve #27^(x+2)=3#?
- How do you solve #e^-x = 9#?
- How do you solve #ln(x) + ln(x - 1) = 1#?
- How do you solve #8ln(x) = 1#?
- How do you solve #2^(x-9) = 5 #?
- How do you solve #(1/2)^(3x)=1/16#?
- How do you solve #4*5^(x/2)=500#?
- How do you solve #32=2^(x+4)#?
- How do you solve #4^(2-5x)=1/64#?
- How do you solve #(1/4)^(2x)=(1/32)^(3x+1)#?
- How do you solve #0.73^x=0.25#?
- How do you solve #2^(3-x) = 565#?
- How do you simplify #-8 + e^(lnx^3)#?
- How do you solve #10^(4x -1) = 1000# and find any extraneous solutions?
- How do you solve # log_2(3x + 1) + log_2(x + 7) = 5# and find any extraneous solutions?
- How do you solve #2^x = 5^(x - 2)#?
- How do you solve #2^(x) - 2^(-x) = 5#?
- How do you solve #5^(2x-1) -2 =5^(x-1/2)#?
- How do you solve #2^x*5=10^x#?
- How do you solve #7^(x-2)=5^x#?
- How do you solve #log_b2 = .3562#?
- How do you solve #4^(2x+3) = 1#?
- What is #log5#? How can we find logs of numbers without using a calculator?
- How do you evaluate #log_9 9#?
- How do you evaluate #log_2 1#?
- How do you evaluate #log_7 2401#?
- How do you evaluate #log_14 14#?
- How do you evaluate #log_27 3#?
- How do you evaluate #log_49 7#?
- How do you evaluate #log_(2/5) (125/8)#?
- How do you evaluate #log_(1/2) 32#?
- How do you evaluate #log_64 4#?
- How do you evaluate #log_.25 (-4)#?
- How do you write #log_2 32=5# in exponential form?
- How do you write #log_.25 16=-4# in exponential form?
- How do you write #log100=2# in exponential form?
- How do you write #log_626 5=1/4# in exponential form?
- How do you write #5^3=125# in Log form?
- How do you write #64^(1/3)=4# in Log form?
- How do you write #10^-2=0.01# in Log form?
- How do you write #log_14 196=2# in exponential form?
- How do you write #log_243 3 =1/5# in exponential form?
- How do you write #log_7 49=2# in exponential form?
- How do you write #log_18 324=2# in exponential form?
- How do you write #log_3 243=5# in exponential form?
- How do you write #225^(-1/2)=1/15# in Log form?
- How do you write #7^2=49# in Log form?
- How do you write #19^2=361# in Log form?
- How do you write #3^2=9# in Log form?
- How do you write #9^(-1/2)=1/3# in Log form?
- How do you evaluate #log_6 (1/216)#?
- How do you write #log_3x=9# in exponential form?
- How do you write #log_4x=3# in exponential form?
- How do you write #log_2 8=x# in exponential form?
- How do you write #log_2 y=5# in exponential form?
- How do you write #log_3 27=x# in exponential form?
- How do you write #log_5y=2# in exponential form?
- How do you write #y=3^4# in Logarithm form?
- How do you write #27=3^x# in Logarithm form?
- How do you write #32=x^5# in Logarithm form?
- How do you write #m=4^2# in Logarithm form?
- How do you write #64=4^x# in Logarithm form?
- How do you solve #log_3x=4#?
- How do you solve #log_2(x/2)=5#?
- How do you solve #log_3 y =5#?
- How do you solve #log_x 1000=3#?
- How do you solve #log_2 (4x)=5#?
- How do you find the inverse of #y=log_9x#?
- How do you simplify #5^(log_5x)#?
- How do you simplify #log_2(2^x)#?
- How do you simplify #9^(log_9x)#?
- How do you simplify #35^(log_35x)#?
- How do you simplify #log_4(16^x)#?
- How do you simplify #7^(log_7x)#?
- How do you simplify #log 100^x#?
- How do you simplify #log_20 (8000^x)#?
- How do you evaluate #log_8 1#?
- How do you evaluate #log_12 12#?
- How do you evaluate #log_9 729#?
- How do you evaluate #log_(1/4) (1/4)#?
- How do you evaluate #log_4 4^-0.38#?
- How do you evaluate #log_(1/5) 25#?
- How do you solve # log_6 (x+ 1)+ log_6 (x-4)= 1 #?
- How do I solve this exponential equation?
- Question #6cce1
- How do you evaluate #log_5 25#?
- How do you evaluate #log_3 3#?
- How do you evaluate #log_5 1#?
- How do you evaluate #log_(1/7) (1/343)#?
- How do you evaluate #log_216 6#?
- How do you evaluate #log_7 7#?
- How do you evaluate #log_(1/2) (1/8)#?
- How do you evaluate #log_7 1#?
- How do you evaluate #log_3 (1/243)#?
- How do you evaluate #log_343 (7)#?
- How do you evaluate #log_(1/2) (1/32)#?
- How do you evaluate #log_(1/5) (1/125)#?
- How do you evaluate #log_9 (1/3)#?
- How do you evaluate #log_36 (1/6)#?
- How do you evaluate #log_8 2#?
- How do you evaluate #log_343 49#?
- How do you evaluate #log_2 (1/4)#?
- How do you evaluate #log_(1/6) (1/6)#?
- How do you evaluate #log_3 (1/81)#?
- How do you evaluate #log_25 5#?
- How do you evaluate #log_3 1#?
- How do you evaluate #log_2 (1/64)#?
- How do you evaluate #log_5 5#?
- How do you evaluate #log_343 (1/7)#?
- How do you evaluate #log_343 3#?
- How do you evaluate #log_64 (1/2)#?
- How do you evaluate #log_(1/2) (1/64)#?
- How do you evaluate #log_81 (1/3)#?
- How do you evaluate #log_(1/6) (1/36)#?
- How do you evaluate #log_6 6#?
- How do you evaluate #log_81 9#?
- How do you evaluate #log_27 (1/3)#?
- How do you evaluate #log_2 (1/2)#?
- How do you evaluate #log_32 2#?
- How do you evaluate #log_(1/3) (1/81)#?
- How do you evaluate #log_(1/4) (1/16)#?
- How do you evaluate #log_32 (1/2)#?
- How do you evaluate #log_81 27#?
- How do you evaluate #log_(1/3) (1/9)#?
- How do you evaluate #log_6 36#?
- How do you evaluate #log_6 (-216)#?
- How do you evaluate #log_64 (1/4)#?
- How do you evaluate #log_16 4#?
- How do you evaluate #log_7 343#?
- How do you evaluate #log_125 5#?
- How do you evaluate #log_16 8#?
- How do you evaluate #log_(1/3) (1/243)#?
- How do you evaluate #log_64 2#?
- How do you evaluate #log_81 3#?
- How do you evaluate #log_(1/3) (1/27)#?
- How do you evaluate #log_27 9#?
- How do you evaluate #log_(1/4)( 1/64)#?
- How do you evaluate #log_7 (1/49)#?
- How do you evaluate #log_125 (1/5)#?
- How do you evaluate #log_7 (-49)#?
- How do you evaluate #log_7 (-1)#?
- How do you evaluate #log_0 16#?
- How do you evaluate #log_144 (-12)#?
- How do you evaluate #log_64 8#?
- How do you evaluate #log_225 15#?
- How do you evaluate #log_144 (1/12)#?
- How do you evaluate #log_169 (-13)#?
- How do you evaluate #log_14 (-1)#?
- How do you evaluate #log_(1/9) (1/81)#?
- How do you evaluate #log_15 (1/225)#?
- How do you evaluate #log_4 (-1/64)#?
- How do you evaluate #log_(1/15) (1/225)#?
- How do you evaluate #log_8 (-1/64)#?
- How do you evaluate #log_144 12#?
- How do you evaluate #log_64 (1/8)#?
- How do you evaluate #log_625 25#?
- How do you evaluate #log_169 13#?
- How do you evaluate #log_(1/13) (1/169)#?
- How do you evaluate #log_14 (1/14)#?
- How do you evaluate #log_(1/3) (1/81)#?
- How do you evaluate #log_15 1#?
- How do you evaluate #log100#?
- How do you evaluate #log_(1/11) (1/121)#?
- How do you evaluate #log_8 (-64)#?
- For #n > 1#, I have designated the value of #log_n(pi+1/log_n(pi+1/log_n(pi+...)))# as the function #pin(n)#. Inversely, given #pin (8)=0.72544666#, how do you approximate # pi#?
- Confused over application of log power rule ?
- Question #9ae6d
- How do you solve #log_3x=9#?
- How do you write the equation #7^-2=1/49# in logarithmic form?
- How do you write the equation #log_3 81=4# in exponential form?
- How do you write the equation #log_36 6=1/2# in exponential form?
- How do you evaluate #log_5 (5^-1)#?
- How do you evaluate #log_9 x=3/2#?
- How do you solve #log_(1/10)x=-3# and check the solutions?
- How do you solve #log_5(3x-1)=log_5 (2x^2)# and check the solutions?
- How do you solve #log_2(3x-5)>log_2(x+7)# and check the solutions?
- How do you solve #log_b9=2# and check the solutions?
- How do you write the equation #5^-3=1/125# in logarithmic form?
- How do you write the equation #(1/3)^-2=9# in logarithmic form?
- How do you write the equation #2401^(1/4)=7# in logarithmic form?
- How do you write the equation #log_13 (169)=2# in exponential form?
- How do you write the equation #log_4 (1/4)=-1# in exponential form?
- How do you write the equation #log_100 (1/10)=-1/2# in exponential form?
- How do you write the equation #log_8 (4)=2/3# in exponential form?
- How do you write the equation #log_(1/5) (25)=-2# in exponential form?
- How do you evaluate the expression #log_9 243#?
- How do you evaluate the expression #log_2 (1/32)#?
- How do you evaluate the expression #log_5 5^7#?
- How do you evaluate the expression #2^(log_2 45)#?
- How do you evaluate the expression #log_11(11^(n-5))#?
- How do you evaluate the expression #6^(log_6(3x+2))#?
- How do you evaluate the expression #log_10 (0.001)#?
- How do you evaluate the expression #log_4(16^x)#?
- How do you solve #log_9x=2#?
- How do you solve #log_2c>8#?
- How do you solve #log_64 y<=1/2#?
- How do you solve #log_25 n=3/2#?
- How do you solve #log_(1/7)x=-1#?
- How do you solve #log_(1/3)p<0#?
- How do you solve #log_10(x^2+1)=1#?
- How do you solve #log_b64=3#?
- How do you solve #log_b121=2#?
- How do you solve #log_5(5^(6n+1))=13#?
- How do you solve #log_5x=1/2#?
- How do you solve #log_6(2x-3)=log_6(x+2)#?
- How do you solve #log_2(4y-10)>=log_2(y-1)#?
- How do you solve #log_10(a^2-6)>log_10a#?
- How do you evaluate #log_9 (1/729)#?
- How do you evaluate #log_7 (7^(2x))#?
- How do you solve #log_8 z<=-2#?
- How do you solve #log_3 (4x-5)=5#?
- How do you solve #log_2 3=x#?
- How do you solve #log_3 x=2#?
- How do you solve #log_5 125=3#?
- How do you solve #5^x=45#?
- How do you write #b^y=x# into logarithmic form?
- How do you write #log_9(27)=3/2# in exponential form?
- How do you write #log_(1/25)5=-1/2# in exponential form?
- How do you write #7^-6=y# in logarithmic form?
- How do you write #8^(-2/3)=1/4# in logarithmic form?
- How do you evaluate #log_7(1/343)#?
- How do you solve #log_2x=5#?
- How do you solve #log_7n=2/3log_7 8#?
- How do you solve #log_6(4x+4)=log_6 64#?
- How do you solve #2log_6 4-1/4log_6 16=log_6 x#?
- How do you write the equation #log_27 3=1/3# into exponential form?
- How do you write the equation #log_7 (1/2401)=-4# into exponential form?
- How do you write the equation #log_4 32=5/2# into exponential form?
- How do you write the equation #log_e 65.98=x# into exponential form?
- How do you write the equation #log_sqrt6 36=4# into exponential form?
- How do you write the equation #81^(1/2)=9# into logarithmic form?
- How do you write the equation #36^(3/2)=216# into logarithmic form?
- How do you write the equation #6^-2=1/36# into logarithmic form?
- How do you write the equation #x^1.238=14.36# into logarithmic form?
- How do you evaluate #log_4 128#?
- How do you evaluate #log_9 9^6#?
- How do you evaluate #log_49 343#?
- How do you evaluate #log_sqrt8 4096#?
- How do you evaluate #10^(4log_10 2)#?
- Given #W=3^(x+y)#, how do you solve for x?
- How do you find the inverse of the function #y=log(x-2)#?
- How do you rewrite the equation #log_7 343= 3# in exponential form?
- How do you use the properties of logarithms to rewrite the expression #1/8log_3 81#?
- How do you solve for d in #6^d=36#?
- How do you solve this exponential equation?
- Question #55de4
- How do you solve this logarithmic equation?
- How do you solve this logarithmic equation? #3log_(5)x-log_(5)(5x)=3-log_(5)25#
- Question #7c1c3
- Question #83800
- Question #070b2
- How do you solve this logarithmic equation?
- How do you solve these logarithmic equations?
- Please help me with this logarithmic equation. How do I solve it?
- Can you help evaluate this equation? #sin^2 (-420°)+ cot (270°) +csc(225°)#
- Can anyone evaluate #tan ((5pi)/6) - sin ((7pi)/4) + cot((4pi)/3)# ?
- How do you solve #2^(8x-3) = 5^(6x-9)# ?
- If #5^(2x) + 3(5)^x = 28#, then what is the value of #x#?
- How do you solve #3log2x=4#?
- Question #aec5e
- How do you solve these exponential equations?
- If #3^m=81#, then what is #m^3?
- How do you write #log_7 (1/49)=-2# in exponential form?
- How do you write #log_10 (1/1000)=-3# in exponential form?
- How do you write #log_16 8 =3/4# in exponential form?
- How do you write #ln 4= 1.386..# in exponential form?
- How do you write #81^(1/4)=3# in logarithmic form?
- How do you write #9^(3/2)=27# in logarithmic form?
- How do you write #e^3=20.0855# in logarithmic form?
- How do you write #e^(1/2)=1.6487# in logarithmic form?
- How do you evaluate #f(x)=log_16x# for x=4?
- How do you evaluate #f(x)=log_3x# for x=1?
- How do you evaluate #f(x)=log_10x# for x=10?
- How do you evaluate #g(x)=lnx# for #x=e^3#?
- How do you evaluate #g(x)=lnx# for #x=e^-2#?
- How do you evaluate #g(x)=log_ax# for #x=a^2#?
- How do you evaluate #g(x)=log_bx# for #x=b^-3#?
- How do you evaluate #f(x)=log_10x# for #x=4/5#?
- How do you evaluate #f(x)=log_10x# for #x=12.5#?
- How do you evaluate #f(x)=lnx# for #x=18.42#?
- How do you evaluate #f(x)=3lnx# for #x=0.75#?
- How do you evaluate #f(x)=2lnx# for #x=0.75#?
- How do you evaluate #g(x)=-lnx# for #x=1/2#?
- How do you find the exact value of #log_5(1/125)#?
- How do you find the exact value of #log_2 root4 8#?
- How do you find the exact value of #log_6 root3 6#?
- How do you find the exact value of #log_4 16^1.2#?
- How do you find the exact value of #log_3 81^-0.2#?
- How do you find the exact value of #log_3 (-9)#?
- How do you find the exact value of #log_2 (-16)#?
- How do you find the exact value of #ln e^4.5#?
- How do you find the exact value of #3lne^4#?
- How do you find the exact value of #ln(1/sqrte)#?
- How do you find the exact value of #lnroot4(e^3)#?
- How do you find the exact value of #ln e^2+lne^5#?
- How do you find the exact value of #2lne^6-lne^5#?
- How do you find the exact value of #log_5 75-log_5 3#?
- How do you find the exact value of #log_4 2+log_4 32#?
- How do you solve #4^x=13#?
- How do you solve #3^(-3p)=3^(3p)#?
- How do you find the exact value of #log_2 sqrt2#?
- How do you find the exact value of #10^(logpi)#?
- How do you find the exact value of #lne^3-lne#?
- How do you find the exact value of #log_8 32+log_8 2#?
- How do you find the exact value of #8^(log_8 6-log_8 9)#?
- Very hard and challenging logarithmic problem?
- What kind of function is #f(x)=log((1+sinx)/(1-sinx))#? Whether odd, even or none?
- Question #8be2a
- Question #db5cd
- Question #9b176
- How do you solve #log(x-1) - log2 = 12 + log3x #?
- How do you solve #\sqrt { 125} = 5^ { x }#?
- Question #e44fe
- Solve the equation #5^x=4^(x+1)#?
- Question #2cd37
- Solve? #5^(2xx x)-5^(x+3)+125=5^x#
- Question #d5146
- Question #6d75a
- If #2^x xx4^(x+1)=8# what is the value of #x#?
- Question #3624b
- Question #cbb73
- Question #ab31a
- Question #7f638
- What are the solutions of #100^(7x+1) = 1000^(3x-2)# ?
- Find #x# if #log(3x+5)=2#?
- Solve #7/e^-x -4 =1# ?
- Prove that #x^((logy-logz))y^((logz-logx))z^((logx-logy))=1#?
- How you solve this? #4^x+9^x+25^x=6^x+10^x+15^x#
- Question #d1ddf
- How do you solve the equation #2log_3 sqrt(x) = log_3 (6x - 1)#?
- Question #8ed27
- How to solve this?#4^x+9^x+25^x=6^x+10^x+15^x#
- Hey, how do I solve this? sqrt(x^(logsqrt(x)))=10
- How do you solve #e^ { - 4x } + 8= 35#?
- Question #03bcb
- Question #53128
- Why we use logarithm?
- How do I solve #ln(1/2)^m = ln2#?
- Question #fce3a
- How do you solve #2^ { m + 1} + 9= 44#?
- Question #1b9c7
- Question #69c90
- Question #e920f
- Question #3a27d
- Question #918e5
- Simplify #ln(x/(x-1))+ ln((x+1)/x)-ln(x^2-1)# ?
- Question #89e4a
- Question #51ed7
- Question #c83cc
- Question #cae1a
- Question #4840b
- Can you help me find the answer?
- Can you help me find x? (Exponential Function).
- Can someone help me solve for x? (Exponential Equation)
- How can I find X? (Exponential Equation)
- (Exponential Equation) How do I find X?
- Question #984b4
- Question #6ad49
- How do you solve #2^(5x)/4^(3x)=8*16^(9x)# ?
- Solve #((4y)/8^5)^y = 8^-6# ?
- Question #cd974
- How do you solve #16^ { - 2v } = 64^ { 2v }#?
- Help With Logarithm Questions?
- How do you solve #5^ { x + 2} = 5^ { 9} #?
- Question #8d9f9
- How do you evaluate #\log _ { 3} 2+ 3\log _ { 3} 4#?
- How do you solve #36^(x^2+9) = 216^(x^2+9)#?
- Simplify the following?
- Question #7d0d9
- Question #611c6
- How do you rewrite #y^x = 218/157 # in logarithmic form?
- Question #b397b
- Find the inverse of the function? : # h(x) = log((x+9)/(x−6)) #
- How do you solve #5(10^y)=1+2(10^y)#?
- How do you solve #x= \log _ { 10} \root(6) { 10}#?
- Question #14e63
- 3log10-log(x+2) = 2 x=8?
- The graph #y=ab^x# passes through #(2, 400)# and #(5,50)#. Find values for #a# and #b#, and, given that #ab^x>k# for some constant #k>0#, show that #x>log(1600/k)/log2# where log means log to any base?
- Question #93891
- Question #cdd2c
- Could someone please tell me better method to solve this using logs?
- Simplify #2^(3+5log_2x)#?
- Solve for x using properties of logarithms: ln(9)+ln(x+2)=2ln(x+2) ?
- What is the solution to x?
- How do i write this in logarithmic form? one ninth equals 3 Superscript negative 2
- How do you solve log- m+2 = 4 ?
- Log 2 (x+5)-log 2 (2x-1)=5?
- If #log_ba=1/x and log_a √b =3x^2#, show that x =1/6?
- Find the log of? Z=5.2e^0.866
- How to calculate log 0.9821*10^6 ?
- Which one of the following is not true?