The interior angles of a regular polygon measure `150^@` each. The number of diagonals of the polygon is A. `35` B. `44` C. `54` D. `78`
Answered Feb 05, 2023
Correct Answer - C `(c )` We have `pi-(2pi)/(n)=(5pi)/(6)` `implies (pi)/(6)=(2pi)/(n)` `impliesn=12` `:.` Number of diagonals `="^(10)C_(2)-12=54`
Correct Answer - C When 4 points are selected, we get one intersecting point. So, probability is `(.^(n)C_(4))/(.^((.^(n)C_(2)-n))C_(2))`
Correct Answer - `-16 kcal`.
Correct Answer - `1 muT`
Let a be the radius of the circle. Then, `S_(1)` = Area of regular polygon of `n` sides inscribed in the circle `= (1)/(2) na^(2) sin ((2pi)/(n)) = na^(2) sin.(pi)/(n)...
Correct Answer - 1 Interior angle of regular polygon of side n is `(180^(@) - (360^(@))/(n))` Hence, `alpha = 180^(@), beta = 120^(@), gamma = 144^(@), delta = 150^(@)` `:. cos...
Correct Answer - D `(d)` Number of diagonals passing through centre `=6` Number of rectangles `="^(6)C_(2)=15`
Correct Answer - Share Capital-Rs. 21,00,000.
Correct Answer - 81,27
Correct Answer - `d=(n(n-3))/(2)`
Correct Answer - `z=360^(@)-(x+y)`
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