• Wrong document? Swap it for free
  • Written by students who passed
  • Immediately available after payment
  • Read online or as PDF
Sell
Where do you study
Your language
Document preview thumbnail
Preview 2 out of 8 pages
Exam (elaborations)

uc davis ; math placement | LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND VERIFEID ANSWERS (100% accurate)|GET IT A+

Document preview thumbnail
Preview 2 out of 8 pages

uc davis ; math placement | LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND VERIFEID ANSWERS (100% accurate)|GET IT A+

Content preview

11/18/24, 10:26 AM uc davis ; math placement |2024-2025 LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND V…




uc davis ; math placement |2024-2025 LATEST
UPDATE COMPREHENSIVE QUESTIONS
(Frequently Most Tested) AND VERIFEID
ANSWERS (100% accurate)|GET IT A+


Practice questions for this set


Learn 1 /7 Study with Learn




ax + ay = a(x + y)



Give this one a try later!




distributive law 2 simple trinomial




3 translations 4 dividing fractions



Don't know?




Terms in this set (42)




https://quizlet.com/972863997/uc-davis-math-placement-2024-2025-latest-update-comprehensive-questions-frequently-most-tested-and-verifeid-a… 1/8

, 11/18/24, 10:26 AM uc davis ; math placement |2024-2025 LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND V…



- whole number exponents: b^n = b • b • b... (n times)
- zero exponent: b^0 = 1; b ≠ 0
- negative exponents: b^-n = 1/(b^n); b ≠ 0
- rational exponents (nth root): ^n√(b) = 1/(b^n); n ≠
properties of exponents
0, and if n is even, then b ≥ 0
- rational exponents: ^n√(b^m) = ^n√(b)^m =
(b^(1/n))^m = b^(m/n); n ≠ 0, and if n is even, then b ≥
0

- multiplying like bases: b^n • b^m = b^(n + m) (add
exponents)
- dividing like bases: (b^n)/(b^m) = n^(n-m) (subtract
exponents)
- exponent of exponent: (b^n)^m = b^(n • m)
operations with (multiply exponents)
exponents - removing parenthesis:
> (ab)^n = a^n • b^n > (a/b)^n = (a^n)/(b^n)
- special conventions:
> -b^n = -(b^n); -b^n ≠ (-b)^n
> kb^n = k(b^n); kb^n ≠ (kb)^n
b^n^m = b^(n^m) ≠ ((b^n)^m)

- logb(1) = 0
log basics
- logb(b) = 1

- logb(b^x) = x
inverse properties of logs
- b^(logb (x)) = x

- logb(x) + logb(y) = logb ( x • y)
laws of logarithms - logb(x) - logb(y) = logb(x/y)
- n • logb(x) = logb (x^n)

distributive law ax + ay = a(x + y)

simple trinomial x^2 + (a + b)x + (a • b) = (x + a)(a + b)

- x^2 - a^2 = (x - a)(x + a)
difference of squares - x^4 - a^4 = (x^2 - a^2)(x^2 + a^2) = (x - a)(x + a)(x^2 +
a^2)

sum or difference of - x^3 + a^3 = (x + a)(x^2 - ax + a^2)
cubes - x^3 - a^3 = (x - a)(x^2 + ax + a^2)



https://quizlet.com/972863997/uc-davis-math-placement-2024-2025-latest-update-comprehensive-questions-frequently-most-tested-and-verifeid-a… 2/8

Document information

Uploaded on
November 18, 2024
Number of pages
8
Written in
2024/2025
Type
Exam (elaborations)
Contains
Questions & answers
$30.49

Wrong document? Swap it for free Within 14 days of purchase and before downloading, you can choose a different document. You can simply spend the amount again.
Written by students who passed
Immediately available after payment
Read online or as PDF

Seller avatar
Reputation scores are based on the amount of documents a seller has sold for a fee and the reviews they have received for those documents. There are three levels: Bronze, Silver and Gold. The better the reputation, the more your can rely on the quality of the sellers work.
Testflix
3.4
(24)
Sold
2524
Followers
10
Items
2163
Last sold
3 months ago



Why students choose Stuvia

Created by fellow students, verified by reviews

Quality you can trust: written by students who passed their tests and reviewed by others who've used these notes.

Didn't get what you expected? Choose another document

No worries! You can instantly pick a different document that better fits what you're looking for.

Pay as you like, start learning right away

No subscription, no commitments. Pay the way you're used to via credit card and download your PDF document instantly.

Student with book image

“Bought, downloaded, and aced it. It really can be that simple.”

Alisha Student

Working on your references?

Create accurate citations in APA, MLA and Harvard with our free citation generator.

Working on your references?

Frequently asked questions