Use Properties of Exponents and Properties of Logarithms to simplify and the following expression and determine the exact value. Your final value should be in the simplest/reduced form. The final solution is: a = a.b c.d (71+ln(√7)) ² (7³) ¹ log ve 1+ln 7 e where a ≤ b and c≤d. b = (1+2 ln 7)² · In(√e) e and d = C =
Use Properties of Exponents and Properties of Logarithms to simplify and the following expression and determine the exact value. Your final value should be in the simplest/reduced form. The final solution is: a = a.b c.d (71+ln(√7)) ² (7³) ¹ log ve 1+ln 7 e where a ≤ b and c≤d. b = (1+2 ln 7)² · In(√e) e and d = C =
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 19PT: Rewrite 163x5=1000 as a logarithm. Then applythe change of base formula to solve for x using...
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Transcribed Image Text:Use Properties of Exponents and Properties of Logarithms to simplify and the following expression
and determine the exact value. Your final value should be in the simplest/reduced form.
The final solution is:
a =
a. b
c.d
2
(71+1(√7)) ² (7³)
b =
where ab and c≤d.
and
1+ln 7
e
e (1+2 In 7)². In(√e)
d =
log √e (e)
C =
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