Two congruent "door-stop" trapezoids are placed edge-to-edge with measurements and markings as shown. Find the length of segment AC. Two congruent "door-stop" trapezoids are placed edge-to-edge with measurements and markings as shown. Find the length of segment AC. @Mathematics
15 cm
sorry 30 cm
can u explain dear shabeer?
do you know Pythagoras theorem?
a^2 _+ b^2 = c^2
Yeah absolutely right. This question you try to solve, though I will help you.
Which line segment can you calculate with the Pythagoras theorem?
20^2 + b^2 = 25^2
Right
And b=?
400 + b^2 = 625 -400 -400 b^2 = 225 b=....15?
Absolutely right, so what does the small line on line segment AB, BC and BE indicate
that its congruent?
Yeah then calculate Line segment AC
so just add 15 and 15? So 30?
Yes, you knew the answer. Just try it atleast once or twice, using the basic concepts you know. That would solve the problem.
thanx
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