The ______ triangle always has altitude outside itself.
The Obtuse triangle always has altitude outside itself.
The sum of an exterior angle of a triangle and its adjacent angle is always ______.
The sum of an exterior angle of a triangle and its adjacent angle is always a right angle.
The longest side of a right angled triangle is called its ______.
The longest side of a right angled triangle is called its hypotenuse.
Median is also called ______ in an equilateral triangle.
Median is also called altitude in an equilateral triangle.
Measures of each of the angles of an equilateral triangle is ______.
Measures of each of the angles of an equilateral triangle is 60°.
In an isosceles triangle, two angles are always ______.
In an isosceles triangle, two angles are always equal.
In an isosceles triangle, angles opposite to equal sides are ______.
In an isosceles triangle, angles opposite to equal sides are equal.
If one angle of a triangle is equal to the sum of other two, then the measure of that angle is ______.
If one angle of a triangle is equal to the sum of other two, then the measure of that angle is 90°.
Every triangle has at least ______ acute angle(s).
Every triangle has at least two acute angle(s).
Two line segments are congruent, if they are of ______ lengths.
Two line segments are congruent, if they are of equal lengths.
Two angles are said to be ______, if they have equal measures.
Two angles are said to be congruent, if they have equal measures.
Two rectangles are congruent, if they have same ______ and ______.
Two rectangles are congruent, if they have same length and breadth.
Two squares are congruent, if they have same ______.
Two squares are congruent, if they have same side.
If ΔPQR and ΔXYZ are congruent under the correspondence QPR ↔ XYZ, then
(i) ∠R = ∠Z
(ii) QR = XZ
(iii) ∠P = ∠Y
(iv) QP = XY
(v) ∠Q = ∠X
(vi) RP = ZY
In Fig. 6.22, ΔPQR ≅ Δ ______

In Fig. 6.22, ΔPQR ≅ Δ XZY
In Fig. 6.23, ΔPQR ≅ Δ ______

In Fig. 6.23, ΔPQR ≅ Δ RSP
In Fig. 6.24, Δ ______ ≅ Δ PQR

In Fig. 6.24, Δ DRQ ≅ Δ PQR
In Fig. 6.25, ΔARO ≅ Δ ______

In Fig. 6.25, ΔARO ≅ Δ PQO
In Fig. 6.26, AB = AD and ∠BAC = ∠DAC. Then

(i) Δ ADC ≅ ΔABC
(ii) BC = DC
(iii) ∠BCA = ∠DCA
(iv) Line segment AC bisects ∠BAD and ∠BCD
In Fig. 6.27,

(i) ∠TPQ = ∠PQR + ∠PRQ
(ii) ∠UQR = ∠QRP + ∠PQR
(iii) ∠PRS = ∠QRP + ∠QPR