Question
Brad takes the bus to work. When he gets off at the bus station, on the ground level, he has to take the elevator down 3 floors and then take another elevator up 16 floors to his office. What is Brad's net gain in floors from where he got off the bus to his office?
Answers
down 3 , then up 16 ... - 3 + 16 = ?
Even though you were being quite annoying ('please'; 'pleeease'), I'm willing to give you a full solution. Please note that I'd like you to learn from this solution, and grow as a mathematics student. Thanks for understanding.
Let b be a variable which represents Brad's floor at the beginning of the problem. First, when he takes the elevator down three floors, our expression denoting Brad's current floor is now b-3. When he goes up 16 floors to his office, our expresion becomes (b-3)+16. This simplifies to b+13, so our answer is THIRTEEN.
Let b be a variable which represents Brad's floor at the beginning of the problem. First, when he takes the elevator down three floors, our expression denoting Brad's current floor is now b-3. When he goes up 16 floors to his office, our expresion becomes (b-3)+16. This simplifies to b+13, so our answer is THIRTEEN.
Brad takes the bus to work. When he gets off at the bus station, on the ground level, he has to take the elevator down 2 floors and then take another elevator up 14 floors to his office. What is Brad's net gain in floors from where he got off the bus to his office?
14
2 floors down equals-2.
Sixteen fooors up equals 16.
Now, to find the net gain, add the smaller number to the larger number.
16+(-2)= 14
2 floors down equals-2.
Sixteen fooors up equals 16.
Now, to find the net gain, add the smaller number to the larger number.
16+(-2)= 14
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