{This afternoon, an outdoor temperature had a reading of|On a cold February afternoon, the temperature outside was} abs( X ) plural_form(DEGREE, abs( X )) below zero. {By evening, the temperature had dropped by|In the evening, you take a quick look at the thermometer, and see that the temperature had dropped by} Y degrees.
What was the temperature in the evening?
Z degrees
abs( X ) plural_form(DEGREE, abs( X )) below zero is the same as X^{\circ}.
Since the temperature dropped by Y^{\circ}, subtract this amount from the afternoon temperature.
X^{\circ} - Y^{\circ} = Z^{\circ}
The temperature in the evening was Z^{\circ}.
{When person( 1 ) went outside to go sledding in the morning|As person( 1 ) prepared for his daily sledding practice}, he {looked at the thermometer and saw|heard on the radio} that the temperature was abs( X ) degrees below zero. {After sledding for sleddingHours hour,|After a long day of sledding he saw that} the temperature was now Z plural_form(DEGREE, Z).{When person( 1 ) went outside to go sledding in the morning|As person( 1 ) prepared for his daily sledding practice}, he {looked at the thermometer and saw|heard on the radio} that the temperature was abs( X ) degrees below zero. {After sledding for sleddingHours hours,|After a long day of sledding he saw that} the temperature was now Z plural_form(DEGREE, Z).
{When person( 1 ) went outside to go sledding in the morning|As person( 1 ) prepared for her daily sledding practice}, she {looked at the thermometer and saw|heard on the radio} that the temperature was abs( X ) degrees below zero. {After sledding for sleddingHours hour,|After a long day of sledding she saw that} the temperature was now Z plural_form(DEGREE, Z).{When person( 1 ) went outside to go sledding in the morning|As person( 1 ) prepared for her daily sledding practice}, she {looked at the thermometer and saw|heard on the radio} that the temperature was abs( X ) degrees below zero. {After sledding for sleddingHours hours,|After a long day of sledding she saw that} the temperature was now Z plural_form(DEGREE, Z).
By how many degrees had the temperature increased?
Y degrees
abs( X ) degrees below zero is the same as X^{\circ}.
Change in temperature = final temperature - initial temperature
Change in temperature = Z^{\circ} - (X^{\circ}) = Z^{\circ} - X^{\circ} = Y^{\circ}
The temperature had increased by Y^{\circ}.
person( 1 ) was scuba diving X meters below sea level when he spotted a beautiful fish below. {From a distance, the fish looked to be about randRange( 25, 35 ) cm wide. |}{To take a proper photograph|To see the fish up close}, person( 1 ) dove Y meters until he was level with the fish, staring into its eyes.
person( 1 ) was scuba diving X meters below sea level when she spotted a beautiful fish below. {From a distance, the fish looked to be about randRange( 25, 35 ) cm wide. |}{To take a proper photograph|To see the fish up close}, person( 1 ) dove Y meters until she was level with the fish, staring into its eyes.
Where was the fish relative to sea level?
Z meters
person( 1 ) was initially X meters below sea level, which can be written as a negative number, -X meters.
person( 1 ) dove down Y meters, so we can subtract that distance from person( 1 )’s initial level to find out where the fish is.
Fish’s position relative to sea level =-X\text{ METERS} - Y\text{ METERS} = Z\text{ METERS}
A spinner dolphin jumped from X meters below sea level and flipped through the air at Y meters above sea level. {The jump itself took about 1.randRange( 1, 9 ) seconds.|}
How many meters did the dolphin travel to reach the highest point of the jump?
Z meters
The dolphin was initially X meters below sea level, which can be written as a negative number, -X meters.
Distance the dolphin jumped = final position - initial position
Y\text{ METERS} - (-X\text{ METERS}) = Y\text{ METERS} + X\text{ METERS} = Z\text{ METERS}
person( 1 ) received a loan of $commafy( X ) from the bank to start a baseball camp. person( 1 ) used the loan to rent baseball bats, mitts, and baseballs for the summer, and to pay the coaches’ salaries. Over the course of the summer, N campers attended person( 1 )’s baseball camp, and each camper paid a fee of $COST to attend. person( 1 ) used all of the money from the campers’ fees to start paying back the loan.
At the end of the summer what was person( 1 )'s net worth, assuming he had no other assets or liabilities?
At the end of the summer what was person( 1 )'s net worth, assuming she had no other assets or liabilities?
\$-Zperson( 1 ) started out the summer with $commafy( X ) of debt, which can be represented as a negative number, -$commafy( X ).
Amount of money person( 1 ) earned from campers = N \times $COST=$commafy( Y )
debt + earnings = person( 1 )'s account balance
-$commafy( X ) + $commafy( Y ) = -$commafy( Z )