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Update questions to the new .xml format app/src/data/questions (#207)
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app/src/data/questions/comp2804/exam-fall-2014/exam-fall-2014.json
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{ | ||
"id": "exam-fall-2014", | ||
"title": "Fall 2014 Exam", | ||
"Author": "Michiel Smid", | ||
"questions": [ | ||
"comp2804/exam-fall-2014/f14f01.xml", | ||
"comp2804/exam-fall-2014/f14f02.xml", | ||
"comp2804/exam-fall-2014/f14f03.xml", | ||
"comp2804/exam-fall-2014/f14f04.xml", | ||
"comp2804/exam-fall-2014/f14f05.xml", | ||
"comp2804/exam-fall-2014/f14f06.xml", | ||
"comp2804/exam-fall-2014/f14f07.xml", | ||
"comp2804/exam-fall-2014/f14f08.xml", | ||
"comp2804/exam-fall-2014/f14f09.xml", | ||
"comp2804/exam-fall-2014/f14f10.xml", | ||
"comp2804/exam-fall-2014/f14f11.xml", | ||
"comp2804/exam-fall-2014/f14f12.xml", | ||
"comp2804/exam-fall-2014/f14f13.xml", | ||
"comp2804/exam-fall-2014/f14f14.xml", | ||
"comp2804/exam-fall-2014/f14f15.xml", | ||
"comp2804/exam-fall-2014/f14f16.xml", | ||
"comp2804/exam-fall-2014/f14f17.xml", | ||
"comp2804/exam-fall-2014/f14f18.xml", | ||
"comp2804/exam-fall-2014/f14f19.xml", | ||
"comp2804/exam-fall-2014/f14f20.xml", | ||
"comp2804/exam-fall-2014/f14f21.xml", | ||
"comp2804/exam-fall-2014/f14f22.xml", | ||
"comp2804/exam-fall-2014/f14f23.xml", | ||
"comp2804/exam-fall-2014/f14f24.xml", | ||
"comp2804/exam-fall-2014/f14f25.xml" | ||
] | ||
} |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
A password consists of 13 characters, each character being one of the ten digits $0,1,2,\dots,9$. <br> | ||
A password must contain exactly one odd digit. How many passwords are there? | ||
]]> | ||
</question> | ||
<answer correct="false">$13 \cdot 5^{12}$</answer> | ||
<answer correct="true">$13 \cdot 5^{13}$</answer> | ||
<answer correct="false">$13 \cdot 9^{12}$</answer> | ||
<answer correct="false">$13 \cdot 5 \cdot 9^{12}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
A password consists of 13 characters, each character being one of the ten digits $0,1,2,\dots,9$. <br> | ||
A password must contain at least one odd digit and at most two even digits. How many passwords are | ||
there? | ||
]]> | ||
</question> | ||
<answer correct="false">$5^{12} + 13 \cdot 5^{12} + {13 \choose 2}5^{12}$</answer> | ||
<answer correct="false">$5^{13} + 13 \cdot 9^{12} + {13 \choose 2}9^{12}$</answer> | ||
<answer correct="true">$5^{13} + 13 \cdot 5^{13} + {13 \choose 2}5^{13}$</answer> | ||
<answer correct="false">$5 \cdot 9^{12} + 13 \cdot 5 \cdot 9^{12} + {13 \choose 2}5 \cdot 9^{12}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
What is | ||
$$ | ||
\sum_{k = 0}^{45} {45 \choose k}(-3)^{2k}. | ||
$$ | ||
]]> | ||
</question> | ||
<answer correct="false">$(-2)^{45}$</answer> | ||
<answer correct="false">$4^{45}$</answer> | ||
<answer correct="false">$(-8)^{45}$</answer> | ||
<answer correct="true">$10^{45}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
How many bitstings of length 13 start with 010 or end with 11? | ||
]]> | ||
</question> | ||
<answer correct="false">$2^{10} + 2^{11}$</answer> | ||
<answer correct="true">$3 \cdot 2^{10} - 2^{8}$</answer> | ||
<answer correct="false">$2^{13} - (2^{10} + 2^{11})$</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
Let $S_n$ be the number of bitstrings of length $n$ that do not contain the substring 11. Which of | ||
the following is true? | ||
]]> | ||
</question> | ||
<answer correct="true">$S_n = S_{n-1} + S_{n-2}\ \mathrm{for}\ n \geq 3.$</answer> | ||
<answer correct="false">$S_n = S_{n-1} + S_{n-3}\ \mathrm{for}\ n \geq 3.$</answer> | ||
<answer correct="false">$S_n = S_{n-1} + S_{n-2} + S_{n-3}\ \mathrm{for}\ n \geq 3.$</answer> | ||
<answer correct="false">$S_n = 2 \cdot S_{n-1}\ \mathrm{for}\ n \geq 3.$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
In a group of 100 students, | ||
<ul style="margin: 0.5rem 0;"> | ||
<li> | ||
40 like 8:30am classes, | ||
</li> | ||
<li> | ||
30 like the course COMP 2804, | ||
</li> | ||
<li> | ||
50 do not like 8:30am classes and do not like the course COMP 2804. | ||
</li> | ||
</ul> | ||
How many students in this group like 8:30am classes and like the course COMP 2804? | ||
]]> | ||
</question> | ||
<answer correct="false">10</answer> | ||
<answer correct="true">20</answer> | ||
<answer correct="false">30</answer> | ||
<answer correct="false">40</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
Consider $m \geq 7$ blue balls $B_1,B_2,\dots,B_m$ and $n \geq 7$ red balls $R_1,R_2,\dots,R_n$. | ||
We pick 7 balls of the same color and arrange them on a horizontal line. (The order on the line | ||
matters.) How many arrangements are there? | ||
]]> | ||
</question> | ||
<answer correct="true">$7!{m \choose 7} + 7!{n \choose 7}$</answer> | ||
<answer correct="false">$m!{m \choose 7} + n!{n \choose 7}$</answer> | ||
<answer correct="false">$7!{m + n \choose 7}$</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
The number of different strings that can be made by reordering the 10 letters of the word AAABBCCCCC is | ||
]]> | ||
</question> | ||
<answer correct="false">$10!$</answer> | ||
<answer correct="true">$\frac{10!}{2!3!5!}$</answer> | ||
<answer correct="false">${10 \choose 3}{10 \choose 2}{10 \choose 5}$</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
How many solutions are there to the equation $x_1 + x_2 + x_3 = 13$, where $x_1 \geq 0$, $x_2 \geq 0$, | ||
$x_3 \geq 0$ are integers? | ||
]]> | ||
</question> | ||
<answer correct="false">${13 \choose 2}$</answer> | ||
<answer correct="false">${14 \choose 2}$</answer> | ||
<answer correct="true">${15 \choose 2}$</answer> | ||
<answer correct="false">${16 \choose 2}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
Consider the following recursive function: | ||
<table style="margin: 1rem auto;"> | ||
<tbody> | ||
<tr> | ||
<td style="vertical-align: top;">$f(0) = $</td> | ||
<td>$-17,$</td> | ||
</tr> | ||
<tr> | ||
<td style="vertical-align: top;">$f(n) = $</td> | ||
<td>$f(n - 1) + 8n - 2\; \ \text{for all}$ $\text{integers}\ n \geq 1.$</td> | ||
</tr> | ||
</tbody> | ||
</table> | ||
Which of the following is true? | ||
]]> | ||
</question> | ||
<answer correct="false">for all $n \geq 0$: $f(n) = 3n^{2} - n - 17$</answer> | ||
<answer correct="false">for all $n \geq 0$: $f(n) = 3n^{2} + n - 17$</answer> | ||
<answer correct="false">for all $n \geq 0$: $f(n) = 4n^{2} - 2n - 17$</answer> | ||
<answer correct="true">for all $n \geq 0$: $f(n) = 4n^{2} + 2n - 17$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
<div hidden> | ||
$\newcommand{\Fib}{{\rm F \scriptsize IB}}$ | ||
</div> | ||
Consider the recursive algorithm $\Fib$, which takes as input an | ||
integer $n \geq 0$: | ||
<p> | ||
$\mathbf{Algorithm}\ \Fib(n)\mathrm{:}$ <br> | ||
$\mathbf{if}\ n = 0\ \mathrm{or}\ n = 1$ <br> | ||
$\mathbf{then}\ f = n$ <br> | ||
$\mathbf{else}\ f = \Fib(n - 1) + \Fib(n - 2)$ <br> | ||
$\mathbf{endif};$ <br> | ||
$\mathbf{return}\ f$ <br> | ||
</p> | ||
If we run algorithm $\Fib(20)$, how many calls are there to $\Fib(16)$? | ||
]]> | ||
</question> | ||
<answer correct="false">4</answer> | ||
<answer correct="true">5</answer> | ||
<answer correct="false">6</answer> | ||
<answer correct="false">7</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
A bowl contains 5 blue balls, 4 red balls, and 6 green balls. We choose 2 balls uniformly at random. | ||
What is the probability that these 2 balls have the same color? | ||
]]> | ||
</question> | ||
<answer correct="true">$\frac{{5 \choose 2} + {4 \choose 2} + {6 \choose 2}}{{15 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{15 \choose 2}}{{5 \choose 2} + {4 \choose 2} + {6 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{5 \choose 2}{4 \choose 2}{6 \choose 2}}{{15 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{15 \choose 2}}{{5 \choose 2}{4 \choose 2}{6 \choose 2}}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
Annie, Boris, and Charlie have random and independent birthdays. (We ignore leap years, so that a | ||
year has 365 days.) What is the probability that Annie, Boris, and Charlie have the same birthday? | ||
]]> | ||
</question> | ||
<answer correct="false">$\frac{1}{364 \cdot 365}$</answer> | ||
<answer correct="true">$\frac{1}{365^2}$</answer> | ||
<answer correct="false">$\frac{365}{364^{2}}$</answer> | ||
<answer correct="false">$\frac{1}{365^{3}}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
We flip a fair coin repeatedly and independently, resulting in a sequence of heads ($H$) and tails | ||
($T$). We stop flipping the coin as soon as this sequence contains one $H$ or eight $T$s. What is | ||
the probability that this sequence contains at most 7 $T$s? | ||
]]> | ||
</question> | ||
<answer correct="false">$1 - (1/2)^{7}$</answer> | ||
<answer correct="false">$\sum_{k=0}^{7} (1/2)^{k}$</answer> | ||
<answer correct="true">$\sum_{k=0}^{7} (1/2)^{k+1}$</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
A bowl contains 5 blue balls and 4 red balls. We choose 2 balls uniformly at random. Define the | ||
events | ||
[defs] | ||
A = "both balls are red", | ||
B = "both balls have the same color". | ||
[/defs] | ||
What is the conditional probability $\Pr(A|B)$? | ||
]]> | ||
</question> | ||
<answer correct="true">$\frac{{4 \choose 2}}{{5 \choose 2} + {4 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{5 \choose 2} + {4 \choose 2}}{{4 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{4 \choose 2}}{{9 \choose 2}}$</answer> | ||
<answer correct="false">$\frac{{4 \choose 2}}{{5 \choose 2}{4 \choose 2}}$</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
We choose an element $x$ uniformly at random from the set $\{1,2,3,\dots,10\}$. Define the events | ||
[defs] | ||
A = "$x$ is even", | ||
B = "$x$ is divisible by 3". | ||
[/defs] | ||
What is the conditional probability $\Pr(A|B)$? | ||
]]> | ||
</question> | ||
<answer correct="false">3/10</answer> | ||
<answer correct="true">1/3</answer> | ||
<answer correct="false">1/2</answer> | ||
<answer correct="false">2/3</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
We choose an element $x$ uniformly at random from the set $\{1,2,3,\dots,10\}$. Define the events | ||
[defs] | ||
A = "$x$ is even" | ||
[/defs] | ||
and | ||
[defs] | ||
B = "$1 \leq x \leq 5$". | ||
[/defs] | ||
Which of the following is true? | ||
]]> | ||
</question> | ||
<answer correct="false">The events $A$ and $B$ are independent.</answer> | ||
<answer correct="true">The events $A$ and $B$ are not independent.</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
We choose an element $x$ uniformly at random from the set $\{1,2,3,\dots,10\}$. Define the events | ||
[defs] | ||
A = "$x$ is even" | ||
[/defs] | ||
and | ||
[defs] | ||
B = "$1 \leq x \leq 6$". | ||
[/defs] | ||
Which of the following is true? | ||
]]> | ||
</question> | ||
<answer correct="true">The events $A$ and $B$ are independent.</answer> | ||
<answer correct="false">The events $A$ and $B$ are not independent.</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
When a couple has a child, this child is a boy with probability 1/2 and a girl with probability | ||
1/2, independent of the gender of previous children. A couple stops having children as soon as | ||
they have a child that has the same gender as their first child. Define the events | ||
[defs] | ||
A = "the second child is a boy" | ||
[/defs] | ||
and | ||
[defs] | ||
B = "the couple has at least three children and the third child is a boy". | ||
[/defs] | ||
Which of the following is true? | ||
]]> | ||
</question> | ||
<answer correct="true">The events $A$ and $B$ are independent.</answer> | ||
<answer correct="false">The events $A$ and $B$ are not independent.</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
Assume you answer the first question in this exam by choosing one of the four answers uniformly at random. | ||
You answer the second question by choosing, again uniformly at random, one of the three answers you did not choose in | ||
the first question. What is the probability that you answer the second question correctly? | ||
]]> | ||
</question> | ||
<answer correct="false">$\frac{1}{3}$</answer> | ||
<answer correct="true">$\frac{1}{4}$</answer> | ||
<answer correct="false">$\frac{1}{4} \cdot \frac{1}{3} + \frac{3}{4} \cdot \frac{1}{4}$</answer> | ||
<answer correct="false">None of the above.</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
I flip two fair and independent coins. If the first coin comes up tails, you lose \$1 (i.e., you win -\$1). | ||
If the second coin comes up heads, you win \$2. (Thus, if the first coin comes up tails and the second coin | ||
comes up heads, you win \$1.) Define the random variable $X$ to be the amount of dollars that you win. | ||
What is the expected value of $X$? | ||
]]> | ||
</question> | ||
<answer correct="false">2</answer> | ||
<answer correct="false">1</answer> | ||
<answer correct="false">1/4</answer> | ||
<answer correct="true">1/2</answer> | ||
</multiple-choice> |
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<multiple-choice> | ||
<question> | ||
<![CDATA[ | ||
I flip a fair coin, independently, 6 times, resulting in a sequence of heads ($H$) and tails ($T$). | ||
For each (consecutive) $HTH$ in this sequence, you win \$5. | ||
Define the random variable $X$ to be the amount of dollars that you win. For example, if the | ||
sequence is | ||
$$ | ||
THTHTH, | ||
$$ | ||
then $X = 10$. What is the expected value of $X$? | ||
]]> | ||
</question> | ||
<answer correct="false">2/5</answer> | ||
<answer correct="false">2</answer> | ||
<answer correct="true">5/2</answer> | ||
<answer correct="false">5</answer> | ||
</multiple-choice> |
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