Mathematics
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OpenStudy (openstudygirl2):
Describe a real-world situation in which opposite quantities combine to make zero.
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OpenStudy (openstudygirl2):
Help me @agent0smith
OpenStudy (skullpatrol):
How about a debt of $50 combined with a gift of $50?
OpenStudy (openstudygirl2):
Yeah maybe!
OpenStudy (skullpatrol):
You could walk south for 5 miles and then turn around and walk north for 5 miles.
OpenStudy (openstudygirl2):
Can i ask another question ?
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OpenStudy (skullpatrol):
Sure :)
OpenStudy (openstudygirl2):
Describe a recent situation where you added or subtracted.
OpenStudy (skullpatrol):
I checked the grocery bill by adding up the items.
OpenStudy (skullpatrol):
Any deposit or withdrawal from my bank account better add up.
OpenStudy (openstudygirl2):
OKay
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OpenStudy (openstudygirl2):
How is the additive inverse property used to subtract rational numbers?
OpenStudy (skullpatrol):
Do you have any ideas?
OpenStudy (openstudygirl2):
Not a Clue! xD
OpenStudy (skullpatrol):
Recall the additive inverse property $$\large a+(-a)=0$$
OpenStudy (openstudygirl2):
Okay
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OpenStudy (skullpatrol):
$$\large a+(-a)=a-a=0$$
OpenStudy (skullpatrol):
That^ tells you to subtract a number you add its additive inverse.
OpenStudy (openstudygirl2):
Okay! But what would i write for my answer ?
OpenStudy (skullpatrol):
$$\large\dfrac{a}{c}-\dfrac{b}{c}=\dfrac{a-b}{c}=\dfrac{a+(-b)}{c}$$
OpenStudy (skullpatrol):
The last step a + (-b) uses the additive inverse of b which is -b
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OpenStudy (skullpatrol):
To subtract b add the additive inverse of b.
OpenStudy (openstudygirl2):
Okay :D