Question

Q1 Understanding terminology Homework • Unanswered Fill in the Blanks Fill in each blank with the appropriate word or expression. Assume b > O and b 1. a. The to the base b of X is denoted by y = logo X. b. The expression y = log) X is equivalent to x = for every x > 0 and every real number y. (Use A to denote an exponent.) c. The value X is called the of the logarithmic expression.

Answer 1

In the 1 allows Generally, a exponentiation positive result, so two - solution MATHEMATICS, the LOGARITHM is the inverse of EXPONENTIATION. That means logarithm of a given number X is the exponent to which another fixed number, the baseb, must be raised to produce that number a. More any positive real number real number as base to be raised to ang , always producing log 6 (1) (x) for any positive real numbers 6 and X, where bis not equal tol, is always a unique real number y relation exponentication and arithm is: log, (x) = y exactly if by =X and X>0 and 630 &b=l- So let us fill in the blanks: The [ logarithm to the base boqx is denoted by Y = logo x. The Expression by Y=log bx is equivalent to for every real number of The value x is called į Anti logarithm between more explicitly, the defining lagunition is (a) b X and Every g the legarithmic expression 1