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There are two persons sit between the ones who like Yellow and Pink, who sits at one of the extreme ends. From these conditions we have four possible cases. H sits second to the right of D, who sits opposite to the one who like Yellow. The one who likes Orange sits immediate left of D.
The one who likes Black sits at one of the extreme ends. The one who likes Cream sits second to the left of the one who likes Black. The ones who like Black and Red sit diagonally opposite to each other. By these conditions case 1 and case 4 are cancelled. The ones who like Cream and Green sit opposite to each other. So new arrangement will be -
The ones who like White and Blue sit opposite to each other. E sits third to the left of the one who likes White. G sits second to the left of vacant seat of Row-2. In Row2, all are facing south direction. By these conditions case- 3 is cancelled. J sits second to the right of F and does not like Yellow. I sits opposite to the one who is an immediate neighbour of C. Only one person sits between A and I, who is not an immediate neighbour of D. So final arrangement will be -
∠A, ∠B, and∠C are three angles of ∆ABC.if ∠A-∠B=15°, ∠B-∠C =30°,then ∠ A, ∠B and ∠C are?
The corresponding medians of two similar triangles are 16 cm and 20 cm. If the area of the first triangle is 288 cm, then find the area of the second tr...
The area of an equilateral triangle is 64√3 cm2. Find the radius of the circle that circumscribes the triangle.
A triangle XYZ is drawn inside a circle with a radius of 8 cm, such that its vertices lie on the circumference of the circle. Giv...
Given a right-angled triangle with the perpendicular measuring 36 cm and the base measuring 48 cm, determine the length of the shortest median of the tr...
If each side of an equilateral triangle is 12 cm, then its altitude is equal to:
In a right-angled triangle, the perimeter is 60 cm. If the base is 12 cm and the height is 16 cm, find the length of the hypotenuse.
The area of two similar triangles is 361 cm² and 324 cm², respectively. What is the ratio of their corresponding altitudes?
In the Figure given below, find the value of x?
An equilateral triangle has all sides of length 14√3 cm. What is the altitude of this triangle?