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Pre - calculus Semester 1 Final Review (Latest Update 2026 / 2027) Questions & Answers 100% Correct - (Grade A)

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Pre - calculus Semester 1 Final Review (Latest Update 2026 / 2027) Questions & Answers 100% Correct - (Grade A)

Institution
Calculus
Module
Calculus










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Institution
Calculus
Module
Calculus

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Uploaded on
January 9, 2026
Number of pages
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Written in
2025/2026
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Pre - calculus Semester 1 Final Review
(Latest Update ) Questions &
Answers 100% Correct - (Grade A)


What is e to the tenth place? - correct answer 2.7


Simplify: log(a + b) - correct answer Can't be done!
log(a + b)


Simplify: log(a - b) - correct answer Can't be done!

log(a - b)


What is log(ab) expanded? - correct answer log(a) + log(b)


What is log(a) + log(b) simplified? - correct answer log(ab)


What is log(a/b) expanded? - correct answer log(a) - log(b)


Simplify: log(a/(bc)) - correct answer log(a) - log(b) - log(c)
OR.... log(a) -(log(b) + log(c))


What is log(a) - log(b) simplified? - correct answer log(a/b)


What is log(a)^p expanded? - correct answer p * log(a)


What is log(subscript b)(b)?

,"Log base b of b" - correct answer 1


What is p * log(a) simplified? - correct answer log(a)^p


What is log(subscript b)(1)?

"Log base b of 1" - correct answer 0


What is the change of base formula? - correct answer


Parent function: exponential equation - correct answer y = a * b∧x


Exponential growth - correct answer y = p(1 + r) ^t


y = y-value on graph (how much is remaining at that time)
p = principle: starting point

r = rate: percent written as a decimal (ex: 5% is 5/100 ---> 0.05)
t = time (usually in years, but can be in other units of time)


Exponential decay - correct answer y = p(1 - r)^t


y = y-value on graph (how much is remaining at that time)

p = principle: starting point
r = rate: percent written as a decimal (ex: 5% is 5/100 ---> 0.05)

t = time (usually in years, but can be in other units of time)


What is the compound interest formula? - correct answer y = P (1 + (r/n)) ^(nt)

, y = money resulting at the end of being compouned

p = principle: starting point
r = rate: percent written as a decimal (ex: 5% is 5/100 ---> 0.05)

n = number of times the interest is compounded for that unit of time (t) (ex:
compounded quarterly ---> n = 4)

t = time (usually in years, but can be in other units of time)


Infinitely compounded:
(Optional: 99% GUARANTEE IT WILL NOT BE ON TEST) - correct answer y = a*(e^kt)


y = total money earned

a = principle: starting point
e = A NUMBER (about 2.7)

k = rate: percent written as a decimal (ex: 5% is 5/100 ---> 0.05)
t = time (usually in years, but can be in other units of time)


Half-life - correct answer y = P(1/2)^(x/n)


y = life remaining


P = starting point


1/2 = half-life (note: let's say it triples in size, instead of losing 1/2, then it would be 3

instead of 1/2 ..... now let's say it has quarter life, than it would be 1/4 instead of 1/2)


x = number of years you are measuring for (ex: I am trying to find the 1/2 life of a
bottle of shampoo after 12 weeks ---> x = 12)
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