Suppose x = 1 and x11 = 1. Find the value of 11 Ë n=1 3 1+xn+x²n

Q: Solve for x. Give your answer as an integer or reduced fraction. log, (æ*) + log; (Va) = 10

A: First, we write using exponents and then the exponents become coefficients.

Q: Solve for x. mlln (3x+15)9 m

A: We have been given two lines that are parallel to each other where CD || GE

Q: Given that logb √w = 7, and log x= -6, 1096 y = -9

A: Given query is to find value of indicated expression.

Q: Find the value of a when 7 log3 (1) x = without using a calculator. Select all that apply 1. x = -61…

A:

Q: 2 log(3n + 4) + 5 = 9

A: Given:

Q: Simplify. State any restrictions on the variables. a) log(x² – 4) – log(x – 2) b) log(x? + 7x + 12)…

A: According to question,Given,a. log x2 -4- log x-2

Q: If log b a = x and log √a b = 2 3x, show that x =

A:

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: solve for x (use log where is necessary) 22+x=3x

A:

Q: If log2(x+9)=3 then a. x=-4 b. x=-3 c. x=-1 d. x=0 e. x=3

A: The problem is asking us to solve the logarithmic equation log2(x+9)=3 for x.

Q: Express the given quantity as a single logarithm In(x 2)7 In x In(x23x 2)2 2

A: Make the coefficients into exponent. And they will multiply with the existing exponents.

Q: (1/64)3n x 8 =26

A: Formula:

Q: n: log, 4 = x

A: