Pre-Quiz

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Answer the following questions honestly to assess your own abilities. This pre-quiz will not be graded. It can be used for you to determine your own strengths and weaknesses.

Could you rewrite the sum of fractions $\frac {4}{3} + \frac {3}{4}$ as a single fraction (AKA add the fractions)?

Could you list the following fractions in increasing order? $\frac {\sqrt {3}}{2}, 0, 1, \frac {\sqrt {3}}{4}$

List the following fractions in increasing order $\frac {\sqrt {3}}{2}, 0, 1, \frac {\sqrt {3}}{4}$

If you are having difficulties ordering these fractions, you may want to work through this card.

If you didn’t, why didn’t you answer the above question?

Strategy Reflection

Below are statements about strategies that you may or may not have used while completing the above questions. Mark true or false to indicate whether each statement describes how you took this pre-quiz.

A. I answered the questions in order, assuming that the easier ones would come first.

B. I answered the questions that I knew how to do first.

C. I read through all of the questions first before answering any.

D. After reading a question, I worked backwards and used process of elimination to narrow down my options by checking if the answers were correct.

E. I drew pictures to get a geometric understanding of adding fractions.

F. I found a common denominator.

G. I used online resources to find the solutions.

H. I used online resources to remind me how to answer the questions, but then solved them myself.

I. I used a calculator to find the answers.

J. I used a calculator to check the solutions that I found by hand.

K. I used strategies when completing this pre-quiz, but I don’t remember the names of the strategies.

L. I used other strategies that are not listed here.

M. I did not use any strategies when completing this pre-quiz.

Please list any additional strategies that you used when taking this pre-quiz. If you didn’t use any additional strategies, just type ‘NA.‘

Press...	...to do
left/right arrows	Move cursor
shift+left/right arrows	Select region
ctrl+a	Select all
ctrl+x/c/v	Cut/copy/paste
ctrl+z/y	Undo/redo
ctrl+left/right	Add entry to list or column to matrix
shift+ctrl+left/right	Add copy of current entry/column to to list/matrix
ctrl+up/down	Add row to matrix
shift+ctrl+up/down	Add copy of current row to matrix
ctrl+backspace	Delete current entry in list or column in matrix
ctrl+shift+backspace	Delete current row in matrix

Type...	...to get
norm	$\|\|\blue{[?]}\|\|$
text	$\text{\blue{[?]}}$
sym_name	$\backslash\texttt{\blue{[?]}}$
abs	$\left\|\blue{[?]}\right\|$
sqrt	$\sqrt{\blue{[?]}}$
paren	$\left(\blue{[?]}\right)$
floor	$\lfloor \blue{[?]} \rfloor$
factorial	$\blue{[?]}!$
exp	${\blue{[?]}}^{\blue{[?]}}$
sub	${\blue{[?]}}_{\blue{[?]}}$
frac	$\dfrac{\blue{[?]}}{\blue{[?]}}$
int	$\displaystyle\int{\blue{[?]}}d\blue{[?]}$
defi	$\displaystyle\int_{\blue{[?]}}^{\blue{[?]}}\blue{[?]}d\blue{[?]}$
deriv	$\displaystyle\frac{d}{d\blue{[?]}}\blue{[?]}$
sum	$\displaystyle\sum_{\blue{[?]}}^{\blue{[?]}}\blue{[?]}$
prod	$\displaystyle\prod_{\blue{[?]}}^{\blue{[?]}}\blue{[?]}$
root	$\sqrt[\blue{[?]}]{\blue{[?]}}$
vec	$\left\langle \blue{[?]} \right\rangle$
mat	$\left(\begin{matrix} \blue{[?]} \end{matrix}\right)$
*	$\cdot$
infinity	$\infty$
arcsin	$\arcsin\left(\blue{[?]}\right)$
arccos	$\arccos\left(\blue{[?]}\right)$
arctan	$\arctan\left(\blue{[?]}\right)$
sin	$\sin\left(\blue{[?]}\right)$
cos	$\cos\left(\blue{[?]}\right)$
tan	$\tan\left(\blue{[?]}\right)$
sec	$\sec\left(\blue{[?]}\right)$
csc	$\csc\left(\blue{[?]}\right)$
cot	$\cot\left(\blue{[?]}\right)$
log	$\log\left(\blue{[?]}\right)$
ln	$\ln\left(\blue{[?]}\right)$
alpha	$\alpha$
beta	$\beta$
gamma	$\gamma$
delta	$\delta$
epsilon	$\epsilon$
zeta	$\zeta$
eta	$\eta$
theta	$\theta$
iota	$\iota$
kappa	$\kappa$
lambda	$\lambda$
mu	$\mu$
nu	$\nu$
xi	$\xi$
omicron	$\omicron$
pi	$\pi$
rho	$\rho$
sigma	$\sigma$
tau	$\tau$
upsilon	$\upsilon$
phi	$\phi$
chi	$\chi$
psi	$\psi$
omega	$\omega$
Gamma	$\Gamma$
Delta	$\Delta$
Theta	$\Theta$
Lambda	$\Lambda$
Xi	$\Xi$
Pi	$\Pi$
Sigma	$\Sigma$
Phi	$\Phi$
Psi	$\Psi$
Omega	$\Omega$

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