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Which one of the following statements is not true ?
(i) A line has finite length
(ii) A line has only one dimension
(iii) A line AB and BA represent the same
(iv) A ray AB and BA represent the same
In the following figure, AD is the bisector of \(\angle{EAF}\)
Which one of the following statements is incorrect ?
If the difference of two supplementary angles is \(50^{\circ}\), then find the measurement of the smaller angle.
Let the one angle be x then other will be
By given condition
Hence, the measurement of smaller angle =
Find the supplement of an angle which is 8 times of its complement.
If the angle and its complement are x and \(\sqrt{x}\) respectively then find the angle.
Using the figure below which one of the following statements is true ?
Find the value of x in the figure given below.
From the figure,
Find the difference between two angles in the figure given below.
Read the following statements.
Which one of the following options represents the incorrect statement ?
(i)\(\angle{PQT} \ and \ \angle{TQS}\) are adjacent angles
(ii)\(\angle{TQR} \ and \ \angle{RQS}\) are adjacent angles
(iii)\(\angle{TQP} \ and \ \angle{TQR}\) are linear pairs
(iv)\(\angle{SQR} \ and \ \angle{SQT}\) are linear pairs
The angle formed between the bisector s of linear pair is always :
The complement of \(80^{\circ}\) is :
In the following figure, AOB is a straight line. If OX and OY are bisector of \(\angle{AOC} \ and \ \angle{BOC}\) then find \(\angle{XOY}\).
In the following figure then find X, if AX is parallel to CY.
In the following figure, if \(\angle{BOC} = 7x^{\circ} + 20^{\circ} \ and \ \angle{COA} = 3x^{\circ}\) then the value of x for which AOB becomes a straight line is :
Find x, from the figure given below.
The value of x, y and z respectively in the following figure is :
(vertically opposite angles)
(vertically opposite angles)
If AY parallel to CX, then find \(\angle{ABC}\).
(vertically opposite angles)
(linear pair)
Determine x, if AB is parallel to CD in the following figure.
(alternate angles)
(alternate angles)
In the following figure, lines AB , CD and EF intersect at O. The measures of \(\angle{AOE} \ and \ \angle{AOD}\) respectively are :
In the given figure, rays, OP, OQ, and OS find the value of x.