SOLUTION: y = log pi equivalent to:
a. 10^-y = pi
b. 10^pi = y
c. 10^y = pi
d. Cannot be defined without first knowing the base of the logarithm
Algebra.Com
Question 144366: y = log pi equivalent to:
a. 10^-y = pi
b. 10^pi = y
c. 10^y = pi
d. Cannot be defined without first knowing the base of the logarithm
Answer by vleith(2983) (Show Source): You can put this solution on YOUR website!
Unless a base is provided, log implies log10.
10^log(x) = x
The answer is C
RELATED QUESTIONS
y = log π is equivalent to:
a. 10^-y = π
b. 10^π = y
c. 10^y = π... (answered by stanbon,Nate)
Find the period of y = tan 5(theta)
a. 10 pi
b. 2pi/5
c. 5pi
d.... (answered by CharlesG2)
Identify the endpoints of the primary interval.
y=80 sin (pi/15 t -pi/5) +340... (answered by ikleyn)
What is the complement of straight π/5?
A) 3πpi/5
B) 3πpi/10
C)... (answered by Boreal)
Which equations have a corresponding graph identical to the graph of y=tan(x)
A)... (answered by MathLover1)
What is the area of the region bounded by x^2 + y^2 = 1, x + y = 4, and the x and y axes?
(answered by Edwin McCravy)
Determine the asymptotes of this function:
y = -csc(pi x/2 + pi/2)
Here is my... (answered by jsmallt9)
Which equations have a corresponding graph identical to the graph of y=cos(x)
A)... (answered by MathLover1)
Two x-intercepts of y=tan x occur at the points
a) (0,0) and (pi/2, 0)
b) (0,0)... (answered by Alan3354)