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A cirlce can have only a finite number o...

A cirlce can have only a finite number of equal chords.

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Write True or False: Give reasons for your answers. (i) Line segment joining the centre to any point on the circle is a radius of the circle. (ii) A circle has only finite number of equal chords. (iii) If a circle is divided into three equal arcs, each is a major arc. (iv) A chord of a circle, which is twice as long as its radius, is a diameter of the circle. (v) Sector is the region between the chord and its corresponding arc. (vi) A circle is a plane figure.

Write the truth value (T/F) of the following with suitable reasons: A circle is a plane figure. Line segment joining the centre to any point on the circle is a radius of the circle. If a circle is divided into three equal arcs each is a major arc. A circle has only finite number of equal chords. A chord of a circle, which is twice as long is its radius is a diameter of the circle. Sector is the region between the chord and its corresponding arc. The degree measure of an arc is the complement of the central angle containing the arc. The degree measure of a semi-circle is 180^0

Fluorine can have an oxidation number of .

Which of the following are statements ? Write the truth value of each : There are only finite number of rational numbers.

If f(x)=[(8^(1/x),x = 0)], where [.] denotes the greatest integer function. Then f(x) (A) continous only at finite number of points (B) discontinous at finite number of points (C) discontinous at infinite number of points (D) discontinous at x=0

f(x)={8^((1)/(x)),x =0 (where [.] denotes the greatest integer function).Then (a) f(x) is continuous only at a a finite number of points (b) Discontinuous at a finite number of points.(b) Discontinuous at an infinite number of points.(d)Discontinuous at an x=0

Which of the following functions have finite number of points of disco(A) tan x

If the angles subtended by two chords of a circle at the centre are equal,the chords are equal.

If the angle subtended by two chords of a circle at the centre are equal; the chords are equal.