a1adcb…: “Onto the gold book”

1 : Simplify the following type one radical. Notice that the root symbol is already supplied for you so you only need to supply the inside and outside functions (no need to expand them!) $\sqrt [\sage {p1rootVal}]{\sage {p1fDisp}} = \left (\answer {\sage {p1fFactored}}\right )\sqrt [\sage {p1rootVal}]{\answer {\sage {p1fRemainder}}}$

If the radicand completely simplifies out of the radical, enter $1$ for the radicand in your answer. If the radicand can’t be simplified out at all, enter $1$ in as the radical coefficient.

Unfortunately the validator isn’t smart enough to know if a negative should be inside or outside the radical (yet). I’m working on improving the validation technique, but for now if you think the answer is correct but it isn’t being accepted, try the negative of your answer.

2 : Simplify the following type one radical. Notice that the root symbol is already supplied for you so you only need to supply the inside and outside functions (no need to expand them!) $\sqrt [\sage {p2rootVal}]{\sage {p2fDisp}} = \left (\answer {\sage {p2fFactored}}\right )\sqrt [\sage {p2rootVal}]{\answer {\sage {p2fRemainder}}}$

If the radicand completely simplifies out of the radical, enter $1$ for the radicand in your answer. If the radicand can’t be simplified out at all, enter $1$ in as the radical coefficient.

Unfortunately the validator isn’t smart enough to know if a negative should be inside or outside the radical (yet). I’m working on improving the validation technique, but for now if you think the answer is correct but it isn’t being accepted, try the negative of your answer.

3 : Simplify the following type one radical. Notice that the root symbol is already supplied for you so you only need to supply the inside and outside functions (no need to expand them!) $\sqrt [\sage {p3rootVal}]{\sage {p3fDisp}} = \left (\answer {\sage {p3fFactored}}\right )\sqrt [\sage {p3rootVal}]{\answer {\sage {p3fRemainder}}}$

If the radicand completely simplifies out of the radical, enter $1$ for the radicand in your answer. If the radicand can’t be simplified out at all, enter $1$ in as the radical coefficient.

Unfortunately the validator isn’t smart enough to know if a negative should be inside or outside the radical (yet). I’m working on improving the validation technique, but for now if you think the answer is correct but it isn’t being accepted, try the negative of your answer.

4 : Simplify the following type one radical. Notice that the root symbol is already supplied for you so you only need to supply the inside and outside functions (no need to expand them!) $\sqrt [\sage {p4rootVal}]{\sage {p4fDisp}} = \left (\answer {\sage {p4fFactored}}\right )\sqrt [\sage {p4rootVal}]{\answer {\sage {p4fRemainder}}}$

If the radicand completely simplifies out of the radical, enter $1$ for the radicand in your answer. If the radicand can’t be simplified out at all, enter $1$ in as the radical coefficient.

Unfortunately the validator isn’t smart enough to know if a negative should be inside or outside the radical (yet). I’m working on improving the validation technique, but for now if you think the answer is correct but it isn’t being accepted, try the negative of your answer.

5 : Simplify the following type one radical. Notice that the root symbol is already supplied for you so you only need to supply the inside and outside functions (no need to expand them!) $\sqrt [\sage {p5rootVal}]{\sage {p5fDisp}} = \left (\answer {\sage {p5fFactored}}\right )\sqrt [\sage {p5rootVal}]{\answer {\sage {p5fRemainder}}}$

If the radicand completely simplifies out of the radical, enter $1$ for the radicand in your answer. If the radicand can’t be simplified out at all, enter $1$ in as the radical coefficient.

Unfortunately the validator isn’t smart enough to know if a negative should be inside or outside the radical (yet). I’m working on improving the validation technique, but for now if you think the answer is correct but it isn’t being accepted, try the negative of your answer.

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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