4. log 0.0001 5. log9 729 6. log:5 log4 32

Q: ,2,3 Expand into several logarithms: x'y In 25

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

Q: i. log = 64 X= X= 0.082 2(0.20)* X = m. 12.4 = 0.10 e314(298) 0.021 2(0.10)x

A:

Q: If log 3 = 1.35 and log 2 = 0.85, find the value of log V54 . log V54 Enter your next step here

A: Given : loga3 = 1.35                        loga2 = 0.85 Find out : loga54 Solution : loga54  =…

Q: The graph of a logarithmic function is given.Match each graph to one of the following function

A: Given, graph where y=0 at x=3 y=log3x-1 satisfy this given graph  put x=3 y=log33-1y=1-1=0 now find…

Q: Find the largest value of x that satisfies: log, (2) – log,(æ + 1) = 1 2 Calculator

A: We have to find x

Q: 1. log,x + log,4 - log,2

A: Hi,As per bartleby rules, We ar supposed to do only one question at a time.Kindly repost other…

Q: Given that logx = -2 and logy = 3 then simplified value of log(x7 * y³) is 29 -5 32 15 None of these

A: Given: logx = -2 and logy=3 To evaluate: logx7×y3 We know the following logarithm properties logmn=…

Q: log10(2x- 4) = 1+ log10 4, then 'x' is equal to ...............

A: We have to find x

Q: Find the exponential function f(x)=ax whose graph goes through the point (2,4). a =

A:

Q: If log, 2 = 3, log2 y = 4, and log, z = 5, what is the numerical value of log2

A:

Q: Using the approximate values log2(5)=2.3 and log2(15)=3.9, find: log 2(1/3)

A: Using the approximate values

Q: Condense to a single logarithm. 3 - log 8 (m) – 2log 8 (4n) – 31og 8 (5k) 5 log (4n)² (Sk)³ log s…

A: Given problem:- (3/5)log8(m)-2log8(4n)-3log8(5k) To find:- Condense to a single logarithm

Q: 2. 3. 2. Calculate: log 27- log. 6.

A: Given that

Q: 9. 8) logx -2 4. 3. I|

A: we have to find logx34=-23

Q: b Log 40/9 + 2 (2Log 5 + Log 6) = 5

A: Logarithm value

Q: Find the formula for the exponential function passing through the points (0,1.5) and (1,5).

A:

Q: 1 14) log, 3 + 2 log, 25-log, r 15) log x + log 5 = 2

A:

Q: Express -log x+5log y as a single logarithm. (A) log -+5y ® log(Vry³) log(V+ y*) (D) log 2

A:

Q: If you calculate 1 log2 (10!) 1 1 1 + +. log, (10!) + log 10 (10!) with a .. log, (10!) log, (10!)…

A: We will use two properties of Logarithm 1. Change of base 2. Addition of logarithm

Q: Describe the impact of a, b, h, and k on the graph of y =a log, (x- h)+k.

A: a scales the graph . The higher the value of a is the more wide spread the graph along y axis is.…

Q: 4. Expand into sums and/or differences of logarithms: (a) log, y

A: To expand into sums and /or differences of the given logarithm.logx xyz

Q: Solve the equation without using a calculator.

A: Hey, since there are multiple questions posted, we will answer first three question. If you want any…

Q: Suppose that a chemical reaction proceeds according to the law of growth and decay. If half the…

A:

Q: 1 7(t) = Vt + 8

A:

Q: 2) If x=0 and y=5 Check if the following statement is true. Explain and show your work. log, (5x –…

A: log of negative number does not exist

Q: 7. If log, w = and log6x + log6 y = 1, then determine the value of log7 (4) + log6 (36x²y²) ?|

A: topic- logarithmic equations logaa=1log(ab)=log(a)+log(b)logab=log(a)=log(b)log(am)=mlog(a)

Q: 2. A. log,7 B. log,9 C. log11 D. log101 1 2 4 5

A:

Q: log, (x + 2) – log7 x = 2|

A: The given logarithmic equation is: log7(x+2)-log7x=2

Q: 1/2log(4x+5)=logx

A:

Q: 41. (a) log,(¿) (b) log10 x = –3 = X 42. (a) log, 1000 = 3 (b) log, 25 = 2 43. (a) log, 16 = 4 (b)…

A:

Q: 3 1og, Lx-1)+Log24=5

A:

Q: Sketch on graph a) y = 2x-3+ 3  b) y = log2 (x – 4)

A: a)

Q: Log 2 = 0.301, log 3 = 0.477,  log 5 = 0.699 and log 7 = 0.845 Using this information only, find:-…

A: According to the given information, The given log values are:

Q: Solve the equation.

A: Given equation: logx+3=1-logx-2 Solve the above equation, we get logx+3+log(x-2)=1

Q: Find x rounded to three decimal places. (1)log(3æ +2) = log(2a + 5) (2)log a – log 5 = log 7 2…

A:

Q: Using the approximate values log10(7)=0.8 and log10(28)=1.4, find: a.) log10(1/4) b.)log10(1/49)

A: Given, the value of log (7) base 10 and log (28) base 10

Q: Complete the following table. Exponential form Logarithmic form 2 = 16 112 = x 7* = 400 4 = logex 3…

A:

Q: 13. If log 2 = 2.41 and log 6 = 6.23, find the value of: log,() 12 13а Enter your next step here

A:

Q: Given that log5(2)= 2.32 and log5(3)= 1.46 What is log5(4/3)?

A:

Q: d -log(z) = dz (Z

A:

Q: 6. Choose the best answer. If log, 5 = 0.83, then log; 7 -1.20 1.20 -0.83 O1.162 O 0.83

A: We have to find the value

Q: x- log, (x – 6) = log , 9 4) log, (x– 10) + log, 4 = 3 %3D g7 g, (x + 3) – log, x = 1 6) log, 8 +…

A:

Q: 5. y = log(7x + 3). 4²x¹+8

A:

Q: If log109 = 0.95 and log102 = 0.30 (accurate to two decimal places),find the following A to E. a.…

A: log am=m log alog(m)+log(n)=log(mn)log(m)-log(n)=logmnlogaa=1

Q: (a) log3(5) = x (b) log5(7y) = 3

A:

Q: Select the correct graph for the given function y = 5+log(x+2) > 10 6 ++ 2 -10 -8 -6 -4 -2, 4 6 8 10…

A:

Q: 2 log, 5 = log %3D 8.

A:

Q: Express 273 Olog 3 = 27 log₁3 27 log3 27 log27 3 = = = = 3 1 3 3 in logarithmic form.

A:

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.