AB = 4, BC = 17, CA =
AC = AB + BC try :D
Something tells me there is more to this story...
CA is a negative of that btw...because it's backwards
Is there a diagram? It is a triangle?
My spider senses tell me that the goal is to find reasonable values for the third length of a triangle with verticies A,B, and C.
@mathteacher1729 Agree...
or maybe we're just being paranoid and it's really that simple :P
yes, mathteacher I think thats true
What is it asking this person to do exactly?
would be nice if he told us huh :))
@keno Can you tell us more about the question?
A triangle has the following measurements. What is a possible length for the third side AB = 4, BC = 17, CA =
haha you guys were right :P
|dw:1334711568237:dw| \[CA = \sqrt{(17^{2} - 4^{2})}\]
Assume it is a right angle triangle. Use Pyth Thm to solve Case 1, AC is the longest side AB^2 + BC^2 = CA^2 4^2 + 17^2 = CA^2 CA = sqrt (305) Case 2, BC is the longest side AB^2 + CA^2 = BC^2 4^2 + CA^2 = 17^2 CA = sqrt (273)
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