each function in Exercise 1, determine whether that function is Ω ( x ) and whether it is Θ ( x ) . Determine whether each of these functions is O ( x ). f ( x ) = 10 f ( x ) = 3 x + 7 f ( x ) = x 2 + x + 1 f ( x ) = 5 log x f ( x ) = [ x ] f ( x ) = [ x / 2 ]
each function in Exercise 1, determine whether that function is Ω ( x ) and whether it is Θ ( x ) . Determine whether each of these functions is O ( x ). f ( x ) = 10 f ( x ) = 3 x + 7 f ( x ) = x 2 + x + 1 f ( x ) = 5 log x f ( x ) = [ x ] f ( x ) = [ x / 2 ]
Express the function h(x) = 5 log(x² + 6) in the form ƒ o g. If f(x) = 5log(x), find the function g(x)
Give the inverse form of the given function
Use cofunctions of complementary angles to find θ where cos(17deg) = sin(θ).
Use logarithm properties to condense: ln4 + 3 ln x+ 3 ln (x2 + 4) −ln(x2 + 4)x3 as muchas possible.
Use logarithm properties to condense −3 log(x2 + 25) + 7 log(x −5) −6 log(x2 −25) asmuch as possible
Chapter 3 Solutions
Discrete Mathematics and Its Applications ( 8th International Edition ) ISBN:9781260091991
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