d is the midpoint of ab


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In a scalene triangle ABC, if D and E are the midpoints of the sides A..
In a scalene triangle ABC, if D and E are the midpoints of the sides AB and AC respectively then the length of DE is equal to _________. => 1 2 BC or BC or 3BC or 2BC..
D and E are the mid-points of AB and AC respectively, in ΔABC. I..
D and E are the mid-points of AB and AC respectively, in ΔABC. If BC = 6 in, then what is the measure of DE? => 9 in or 3 in or 4 in or 2 in..
The vertices of ΔABC areA(3, 4), B(0, 0), C(6, 0). The midpoint..
The vertices of ΔABC are A(3, 4), B(0, 0), C(6, 0). The midpoints of AB, BC and CA are D, E and F respectively. Find whether ΔADF is congruent to ΔDBE or not. => no or cannot be determined or yes..
Find the midpoint of the line-segment AB in the graph.
Find the midpoint of the line-segment AB in the graph. => (0, 0) or (0, 1) or (1, 0) or (1, 1)..
BDEC is an isosceles trapezoid. D is the midpoint of AB‾. If i..
BDEC is an isosceles trapezoid. D is the midpoint of AB ‾ . If its perimeter is 23 cm, find the perimeter of Δ ABC. [Given x = 9.2 cm.] => 23 cm or 11.5 cm or 27.6 cm or 46 cm..
Which is the closest to the value of the midpoint between points C and..
Which is the closest to the value of the midpoint between points C and D? => 6 or 5 or 4 or 7..
If AB is a line-segment and P is the midpoint, then which of the follo..
If AB is a line-segment and P is the midpoint, then which of the following is true? => AP = AB or AP = BP or BP = AB or None of the above..
Find the midpoint of the line-segment AB in the graph.
Find the midpoint of the line-segment AB in the graph. => ( 5 2 , 1 2 ) or (4, 5) or (2, 3) or ( 1 2 , 5 2 )..
Which of the following statements are correct?1. If BC‾ || DE&..
Which of the following statements are correct? 1. If BC ‾ || DE ‾ , then D and E are the midpoints of AB ‾ and AC ‾ . 2. If the length of BC ‾ is twice the length of DE ‾ , then D and E are the midpoints..
In the figure, C is the mid point of AB‾ and D is the midpoint..
In the figure, C is the mid point of AB ‾ and D is the midpoint of CB ‾ . If AB ‾ = 36 inches and CD ‾ = 2 x + 1, then find the value of x . => 8 or 9 or 18 or 4..
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