Ive the following equations (a-c). Give an exact and an approximate answer to two decimal places: log(x) – log(r + 1) = log(x + 3) – log(x + 5) 92+3 67-4 4+9 log, x = 15

Q: Given x = log₂5 and y = log₂3, evaluate each in terms of x and y a. Log,15 b. Log-0.6 Done

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Q: Condense 1 logs (bº) + 7' + Glog3(b – 6) – 5 log3(b + 7) = -

A: Consider  log3b6+14log3b−6−5log3b+7

Q: Simplify:

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Q: Solve the equation for x: log, (x-5)+log, (x+3) =1

A: Consider the equation: log9x-5+log9x+3=1. Apply the log property logab+logac=logabc…

Q: Vx*+12 In (x+16)/x-3

A: Given,                   lnx4+123x+16x-3=?

Q: Simplify the following into a single logarithm: 2 log(7) + 4log(z) 2.7 4x O log O log (7²x4) Olog…

A: Given 2log(7 )+ 4log(x)

Q: Rewrite each equation in: 11. exponential form log4 = -2 16 12. log form = 16 112

A: 11 Given equation is log4116=−2. We have to write the given equation in exponential form. Use log…

Q: Express the following as a single logarithm and, if possible, simplify. log a(c - d) + log a (c + d)…

A: we have given logarithmic expression  And we have simplify.  For this we can use the properties of…

Q: The solution of log-(9+ x) = 2log7 8 is O x = 73 O x = -55 O x = 16 O a = 55 O x = -1

A: Logarithmic functions.

Q: Simplify the following expression. Write as a sing 6 In y - 1 In x +8 In z

A: The given logarithmic expression is 6 ln y-1/7 ln x+8 ln z.

Q: Expand the following logarithmic expression as much as possible: (x + 3)*(x² – 4) V5 – x - In

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Q: Use the laws of logarithms to combine the expression: 2 (log, x + 2 log, y – 3 log, z)

A: To use the laws of logarithms to combine the expression

Q: Find the domain (in interval notation) of the following functions

A: Domain: Domain of a function is the set of values of x for which the function is defined and real.

Q: C. log, b 1 log, a D. If 2ª = then x+y = 0 1 24

A: