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Engineering

Let B and C be the two points on the line $y + x = 0$ such that B and C are symmetric with respect to the origin. Suppose A is a point on $y – 2x = 2$ such that $\triangle ABC$ is an equilateral triangle. Then, the area of the $\triangle ABC$ is

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Given below are two statements: Statement I: Chlorine can easily combine with oxygen to form oxides; and the product has a tendency to explode. Statement II: Chemical reactivity of an element can be determined by its reaction with oxygen and halogens. In the light of the above statements, choose the correct answer from the options given below

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A metal wire of uniform mass density having length L and mass M is bent to form a semicircular arc and a particle of mass m is placed at the centre of the arc. The gravitational force on the particle by the wire is: [Diagram: Semicircular arc with mass m at center]

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Questions

Let B and C be the two points on the line y+x=0y + x = 0y+x=0 such that B and C are symmetric with respect to the origin. Suppose A is a point on y–2x=2y – 2x = 2y–2x=2 such that △ABC\triangle ABC△ABC is an equilateral triangle. Then, the area of the △ABC\triangle ABC△ABC is

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Questions

Let B and C be the two points on the line y+x=0y + x = 0y+x=0 such that B and C are symmetric with respect to the origin. Suppose A is a point on y–2x=2y – 2x = 2y–2x=2 such that △ABC\triangle ABC△ABC is an equilateral triangle. Then, the area of the △ABC\triangle ABC△ABC is

Related questions

Let B and C be the two points on the line $y + x = 0$ such that B and C are symmetric with respect to the origin. Suppose A is a point on $y – 2x = 2$ such that $\triangle ABC$ is an equilateral triangle. Then, the area of the $\triangle ABC$ is

Let B and C be the two points on the line $y + x = 0$ such that B and C are symmetric with respect to the origin. Suppose A is a point on $y – 2x = 2$ such that $\triangle ABC$ is an equilateral triangle. Then, the area of the $\triangle ABC$ is