IN triangle CDE, CD=3y< DE =30 and CE=45 determine the range of possible values for y.
C Cinnamon New member Joined Jun 8, 2006 Messages 10 Jun 24, 2006 #1 IN triangle CDE, CD=3y< DE =30 and CE=45 determine the range of possible values for y.
D Denis Senior Member Joined Feb 17, 2004 Messages 1,707 Jun 24, 2006 #2 Assuming integers, and given lengths of sides a and b of a triangle, third side c = abs(a-b)+1 to a+b-1 Make your 3rd side 3y and you should have no problems.
Assuming integers, and given lengths of sides a and b of a triangle, third side c = abs(a-b)+1 to a+b-1 Make your 3rd side 3y and you should have no problems.
skeeter Elite Member Joined Dec 15, 2005 Messages 3,216 Jun 25, 2006 #3 Cinnamon said: IN triangle CDE, CD=3y< DE =30 and CE=45 determine the range of possible values for y. Click to expand... the sum of any two sides of a triangle must be greater than the length of the 3rd side ... |CD| + |DE| > |CE| 3y + 30 > 45 3y > 15 y > 5 you were also given that |CD| = 3y < 30 ... so, y < 10 what is the range of possible values for y?
Cinnamon said: IN triangle CDE, CD=3y< DE =30 and CE=45 determine the range of possible values for y. Click to expand... the sum of any two sides of a triangle must be greater than the length of the 3rd side ... |CD| + |DE| > |CE| 3y + 30 > 45 3y > 15 y > 5 you were also given that |CD| = 3y < 30 ... so, y < 10 what is the range of possible values for y?