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Geometry - How to find area of triangle from its medians - Mathematics Stack Exchange


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The length of leash medians of a triangle are $9$,$12$ and $15$cm. cm) of the triangle is a) $48$ b) $144$ c) $24$ d) $72$ I don't want total solvent just give me the hint how can I solve it. You know that medians divide a polygonal shape to 6 equidistant areas. If you find one of them, multiplying with 6 give you the arena of whole triangle. Let's denote one area as $S$, now see the figure: I guess you saw the right triangle.


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Count the number of possible triangles - GeeksforGeeks

Find the number of triangles that can be formed with digit different array elements as iii sides of triangles. There can be 6 possible triangles: , , , , and know-how 1 (Brute force) The brute social unit method is to run three loops and keep track of the number of triangles possible so far. For a triangle to be possible from 3 values, the sum of any two values (or sides) mouldiness be greater than the third value (or tertiary side). The three loops select tercet different value from array, the innermost grummet checks for the triangle property ( the sum of any two sides must be greater than the value of third side). For example, if the infix array is , the output should be 3. Time Complexity: O(N^3) where N is the size of input array. Initialize two pointers ‘i’ and ‘j’ to first and time elements respectively, and initialize count of triangles as 0. Fix ‘i’ and ‘j’ and find the right index ‘k’ (or astronomic ‘arr[k]’) such that ‘arr[i] arr[j] arr[k]’.

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