3(3*) + 9(3-*) = 28

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Given:3x+4=21-3x

Q: Solve log,x + log2(x – 2) = 3, for x > 2. %3D

A: According to guidline, 1st are solved

Q: 2. Simplify and solve log5 V9.

A: Given that: log59

Q: 5. Solve for x using log properties: log3 (x) + log3(2x – 3) = 2 |

A: Consider the given logarithmic equation, log3x+log32x-3=2 use the logarithmic property,…

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: 2-x=8⇒log 2-x=log 8⇒-x log (2)=log (8)⇒-x=log (8) log (2)⇒x=-log (8) log (2)          =-log2 (8)…

Q: 3 – log,(2x) = log:(x – 4)

A:

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Given: An equation, 4x-34-x=8.

Q: Find a number E such that log (5z + 1) = 2

A: The solution is given below.

Q: Find a formula for the exponential function passing through the points (-3, 5/8) and (2, 20). y =

A:

Q: Express in terms of logarithms of x, y, z, or w.

A: Given :            loga y5 w2x4 z3  To express loga y5 w2x4 z3 in terms of logarithms of x, y, z…

Q: Find a formula for the exponential function passing through the points (-1,2) and (1,8) y =

A:

Q: Find a formula for the exponential equation passing through the points: (0,3) and (1,12) y =

A:

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: step-by-step solution of the given question is  We have,  32-3x=42x+1 taking log both of sides

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Given: log x-4 -log 3x-10 = log 1x To find: The exact solution, using common logarithms.

Q: Find the exact solution, using common logarithms, and a tw-decimal place approximation of each…

A:

Q: Choose the exponential form of the logarithmic equation log3 (7x + 6) = 3. %3| O 33 = (7x + 6)° O…

A: Option c is correct.

Q: Which of these are equivalent to log 1? yz?

A:

Q: Find the value of y:  logy32=5

A: Given, expression

Q: 1) Solve a) log(x+4)=1 b) log, (2x-3)=2

A: Given problems :- log(x+4)=1  log5(2x-3)=2

Q: Find a formula for the exponential function passing through 2 the points (-1,=) and (1,10) y =

A:

Q: Find a formula for the exponential function passing through the points (-1, 1/2) and (2, 32).y =

A: Let the function is y=a(bx) Given, it passes through (-1, 1/2) and (2, 32).

Q: In the given question as follows, solve for x.   log4 x = -2 log5 x = 3

A: Logarithm is inverse of exponentiations. A logarithm is easy method to express large number and to…

Q: 2 log, (x) = 2

A: The given equation is: 2 log4(x) = 2

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: we have to find the exact solution. 5x+1255x=30

Q: 8. Without solving the equation, state the restrictions on the variable x in the following: log(2x -…

A: .

Q: 7. Solve for x using log properties: log(5x) – log(x² - 2) = 1 |

A:

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Given: 2-x2=5 By apply ln on both sides we get, ln2-x2=ln5 Therefore, By using the exponent rule,…

Q: Select the solution(s) of log x = 2 - log(5æ + 5).

A:

Q: 7. Solve for x: 48 = 6e4x b. log (x?) + 3log (x) log (32) а.

A: Given : a) 48=6e4x   b) log(x2) +3logx=log32

Q: 2. Express as a single logarithm 4 log, x² + 3 log, ) – log, x X 5

A:

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Given that logx2+4-logx+2=2+logx-2   We will use logarithmic property. logmn=log m-log n logm·n=log…

Q: Express in terms of logarithms of x, y, z, or w.

A: The given expression is logax3wy2z4

Q: Find a formula for the exponential function passing through the points (-3,,) and (1,10) y =

A: Given a function passing through the points (-3,58) and (1,10) we know the general form of the…

Q: Express as a single logarithm with a coefficient of 1: 1/2 logb x - logb(x2 + 1).

A: logmt-logms=logmtsa logmn=logmna

Q: 4. Find all the values of z for which each equation holds. (a) Log(z - 1) = -i.

A:

Q: Solve the equation for x value :- In e + 4-2log4x log5 25

A:

Q: Use logarithms to solve. e2x – ex – 56 = 0 - -

A: Given: e2x-ex-56=0. To find: The solution of given equation.

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A:

Q: Find a formula for the exponential function passing through the points (-1,5/4) and (2,80) y =

A:

Q: Find a formula for the exponential function passing through the points (-3, -) and (1, 6). 27 y =

A:

Q: Find a formula for the exponential function passing through the points (-1,5) and (3,54) y =

A: use the general form of exponential function . and use this point to get the coefficient of…

Q: Use logarithms to solve. e2x – et – 56 = 0 -

A:

Q: 3. Solve algebraically for x log, 64-

A: logx64=32To solve for x

Q: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

A: Find the exact solution, using common logarithms, and a two-decimal-place approximation of each…

Q: Use common logarithms to solve for x in terms of y

A: Given equation is: y=10x-10-x10x+10-x We have to solve for x in terms of y using common logarithm.

Q: 1 The solution of the equation Log(-z + 2) = i2n is 4

A: (c) 1+i,1-i,-1-i,-1+i is correct. We have to solve the given equation, that is, Log14z4+2=i2π…

Q: Express the following logarithms in terms of ln 2 and ln 3. ln (4 / 9)

A: Given logarithm ln49 The objective is to expression the logarithm in term of  ln (2) and ln(3)