If log32=1.505, then what is the value of log1000^32 ?

Question

12. If log32=1.505, then what is the value of log1000^32 ? (the word “log” is meant to be an exponent like “^32”)
A. 1,505
B. .001505
C. 0.502
D. .000502


13. Let http://assets.apexlearning.com/Math/200706/19/28725ad1-2ebf-4766-be9e-2eaf434c4696.gif
What is the value of http://assets.apexlearning.com/Math/200706/20/0d114528-ddb7-45d4-964f-902b7b03c3e0.gif ?
A. 25
B. 4,218.75
C. 33
D. 176

14. Let http://assets.apexlearning.com/Math/200706/20/6e897681-2c41-47ee-9851-a15d4b2c6285.gif and http://assets.apexlearning.com/Math/200706/19/025ccb20-ee5d-4064-b427-956cb86624f0.gif . What is the relationship between P and M?
A. P = 3M
B. P = 100M
C. P = 0.001M
D. P = 1,000M

15. Solve the equation below for x: log2x+log(2x-1)=log3x
A. x = 5/4
B. x = 5/2
C. x = 0,5/4
D. There are no solutions.

16. Simplify the expression shown below: In(e^3/x^4)
A. 3e/4
B. 3 - x4
C. 3 - 4 ln(x)
D. 3/x4

Answer 1

log10 = 1

log10^32 = 32

10^32 > 10

logA>logB if A>B

log1000^32 >> log 32

because 1000^32 >> 32

>> means extremely greater

while> just means greater

None of the answers are correct or even close