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Area of the equilateral triangle:
Given : D, E, F are the mind points of BC, CA, AB.R.T.P. : We have to determine the ratio of the area of of triangle DEF and triangle ABC.Proof : F is the mid point of AB.D is the mid point of BC.
FD||AC => FD||AE
Similarly ED||AFFE||BD AFDE is a parallelogram.∠A = ∠D (Opposite angles in a parallelogram)
Similarly BDEF is a parallelogram.∠B = ∠E
In ΔABC, ΔDEF
∠A =∠D proved
∠B =∠E proved
ΔABC ~ ΔDEF (A. A similarity)
Ratio of the areas of triangle DEF and triangle ABC = 1 : 4
INTRODUCTION : We are often confronted with children not being able to deal with H T 0, i.e. 'hundreds', 'tens' and 'ones' (or 'units'), with comfort, though they are supposed to
would like explaination on how to do them
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CONCEPT OF NUMBER LINE
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sine law application
Example: find out the slope of equations and sketch the graph of the line. 2 y - 6x = -2 Solution To get the slope we'll first put this in slope
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