An article from the New Yorker" states that the strongest earthquake that can be caused by the San Andreas fault has a magnitude of 8.2 on the Richter scale. It also states that this is only 6% as strong as the 2011 Japan earthquake, with a magnitude of 9.0. Verify this information.

Q: Solve for x. 0=log (base 5)x

A:

Q: Which value(s) satisfy the following equation? log₂ (x²) + 2log 8 X 392 log₂ (x³) +20 log (32) > 0

A: We need to solve the equation. x=883,262,922.38

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

A: Consider the given function as

Q: 8) Solve for x: log x = log 3 + 2 log 4 %3D

A: In this question we need to find a value of x

Q: Determine ALL restricted values for: Log (In (log2x)) 2 and explain why

A: The given function

Q: (1+ax 1-ax dx Evaluate log x1-x

A:

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

A: The function given is , y=ex+e-xex-e-x. Let z=ex. y=z+1zz-1zy=z2+1zz2-1zy=z2+1z2-1

Q: STATE two applications of logarithmic/exponential functions

A:

Q: 2. a) Express log, 3 in terms of a logarithm to base 3.

A: We have to express

Q: compute log(0.01)

A: Find the value of indicated logarithmic expression.

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: 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: Solve for all valid x: 2log(x) = 1+ log(x+ 1) Attach File

A:

Q: logaz=5. find loga (1/z).

A: Given: loga(z)=5

Q: Write the following logarithmic equation in index form and hence solve for x logx(4x-4)=2

A: