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ABCD is a square, diagonals AC and BD meet at O. The number of pairs of congruent triangles with vertex O are
Concept: undefined >> undefined
Factorise the following:
27x3 – 8y3
Concept: undefined >> undefined
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In the Figure, ABCD is a rectangle and EFGH is a parallelogram. Using the measurements given in the figure, what is the length d of the segment that is perpendicular to `bar("HE")` and `bar("FG")`?
Concept: undefined >> undefined
In parallelogram ABCD of the accompanying diagram, line DP is drawn bisecting BC at N and meeting AB (extended) at P. From vertex C, line CQ is drawn bisecting side AD at M and meeting AB (extended) at Q. Lines DP and CQ meet at O. Show that the area of triangle QPO is `9/8` of the area of the parallelogram ABCD
Concept: undefined >> undefined
Which of the following statement is correct?
Concept: undefined >> undefined
Factorise the following:
x3 + 8y3 + 6xy – 1
Concept: undefined >> undefined
Factorise the following:
l3 – 8m3 – 27n3 – 18lmn
Concept: undefined >> undefined
Factorise the following:
x² + 10x + 24
Concept: undefined >> undefined
Factorise the following:
z² + 4z – 12
Concept: undefined >> undefined
Factorise the following:
p² – 6p – 16
Concept: undefined >> undefined
Factorise the following:
t² + 72 – 17t
Concept: undefined >> undefined
Factorise the following:
y2 – 16y – 80
Concept: undefined >> undefined
Factorise the following:
a2 + 10a – 600
Concept: undefined >> undefined
Factorise the following:
2a2 + 9a + 10
Concept: undefined >> undefined
Factorise the following:
5x2 – 29xy – 42y2
Concept: undefined >> undefined
Factorise the following:
9 – 18x + 8x2
Concept: undefined >> undefined
Factorise the following:
6x2 + 16xy + 8y2
Concept: undefined >> undefined
Factorise the following:
12x2 + 36x2y + 27y2x2
Concept: undefined >> undefined
Factorise the following:
(a + b)2 + 9(a + b) + 18
Concept: undefined >> undefined
