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In the given figure, the measure of ∠B'A'C' is

Concept: undefined >> undefined
If ABC and DEF are two triangles such that ΔABC \[\cong\] ΔFDE and AB = 5cm, ∠B = 40°
Concept: undefined >> undefined
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In the given figure, AB ⊥ BE and FE ⊥ BE. If BC = DE and AB = EF, then ΔABD is congruent to

Concept: undefined >> undefined
In the given figure, if AE || DC and AB = AC, the value of ∠ABD is

Concept: undefined >> undefined
In the given figure, if AC is bisector of ∠BAD such that AB = 3 cm and AC = 5 cm, then CD =

Concept: undefined >> undefined
ABC is an isosceles triangle such that AB = AC and AD is the median to base BC. Then, ∠BAD =

Concept: undefined >> undefined
In the given figure, X is a point in the interior of square ABCD. AXYZ is also a square. If DY = 3 cm and AZ = 2 cm, then BY =

Concept: undefined >> undefined
In the given figure, ABC is a triangle in which ∠B = 2∠C. D is a point on side BC such that ADbisects ∠BAC and AB = CD. BE is the bisector of ∠B. The measure of ∠BAC is

Concept: undefined >> undefined
If `p(x) = x^2 - 2sqrt(2)x + 1`, then `p(2sqrt(2))` is equal to ______.
Concept: undefined >> undefined
If p(x) = x + 3, then p(x) + p(–x) is equal to ______.
Concept: undefined >> undefined
Zero of the zero polynomial is ______.
Concept: undefined >> undefined
Zero of the polynomial p(x) = 2x + 5 is ______.
Concept: undefined >> undefined
One of the zeroes of the polynomial 2x2 + 7x – 4 is ______.
Concept: undefined >> undefined
Zero of a polynomial is always 0
Concept: undefined >> undefined
A polynomial cannot have more than one zero
Concept: undefined >> undefined
Find p(0), p(1), p(–2) for the following polynomial:
p(x) = 10x – 4x2 – 3
Concept: undefined >> undefined
Find p(0), p(1), p(–2) for the following polynomial:
p(y) = (y + 2)(y – 2)
Concept: undefined >> undefined
–3 is a zero of x – 3
Concept: undefined >> undefined
`-1/3` is a zero of 3x + 1
Concept: undefined >> undefined
`(-4)/5` is a zero of 4 – 5y
Concept: undefined >> undefined
