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*Website interactives/ links/ / Geogebra Applets
 
*Website interactives/ links/ / Geogebra Applets
 
This geogebra file has been taken from www.geogebratube.org – 39142. file named "Conditions for congruent triangles" Shared by ayejatt.
 
This geogebra file has been taken from www.geogebratube.org – 39142. file named "Conditions for congruent triangles" Shared by ayejatt.
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<ggb_applet width="1366" height="576" version="4.2" 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Line 129: Line 124:  
# What does congruent mean ?
 
# What does congruent mean ?
 
# What are congruent triangles ?
 
# What are congruent triangles ?
# Name the elements of triangles ? How may are they ?
+
# Name the elements of triangles ? How many are they ?
 
# Do we have to know all six element measures to find if triangles are congruent ?
 
# Do we have to know all six element measures to find if triangles are congruent ?
 
# How can we find out ?
 
# How can we find out ?
Line 137: Line 132:  
# What can this postulate be called ?
 
# What can this postulate be called ?
 
# Recall the term postulate ?
 
# Recall the term postulate ?
# In how many ways can we prove that the triangles are congruent ?
   
*Evaluation:
 
*Evaluation:
 
# List the congruency postulates.
 
# List the congruency postulates.
 +
# What measures are to be known to prove that given triangles are congruent ?
 
*Question Corner:
 
*Question Corner:
 
# Why SSA and AAA doesn't work ?
 
# Why SSA and AAA doesn't work ?
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