If the base area of the cone is 1024 π cm2. π x (radius of the cone)2 = 1024 π Eq.(i) radius of the cone = 32 cm [Here negative value is not possible.] The volume of a cone is 8192 π cm3. (⅓) x π x (radius of the cone)2 x height of the cone = 8192 π Put Eq.(i) in the above equation. (⅓) x height of the cone = 8 height of the cone = 24 cm Eq.(ii) (slant height of the cone)2 = (radius of the cone)2 + (height of the cone)2 (slant height of the cone)2 = (32)2 + (24)2 = 1024+576 = 1600 slant height of the cone = 40 cm The height of the cylinder is 35% more than the slant height of the cone. height of the cylinder = (100+35)% of 40 height of the cylinder = 135% of 40 = 54 cm The lateral surface area of the cylinder is 4536 π cm2. 2 x π x radius of the cylinder x height of the cylinder = 4536 π radius of the cylinder x 54 = 2268 radius of the cylinder = 42 Volume of the cylinder = π x (radius of the cylinder)2 x height of the cylinder = π x (42)2 x 54 = (22/7) x 1764 x 54 = 22 x 252 x 54 = 299376 cm3
Statements: F % W, W © R, R @ M, M $ D
Conclusions:
I.D @ R II.M $...
Statements: S ≥ K > W= B > T ≤ Q > G < I
Conclusions: I. S > Q II. I < K
Statement: C ≤ D < E; C > F > G
Conclusions: I. F < E II. C > G
...Statements: A < B; C = D; B >E ≥ C
Conclusions:
I. A < C
II. E = D
Statements: H ≥ I > J, K > J, L = M ≥ J
Conclusions:
I. L > K
II. H > J
Statement: W > S; D > V > R; S > D
Conclusion:
I.W > R
II. W > V
Statements: W ≤ F≤ J ≥ E > K; Z < Q ≤ J ≤ B
Conclusions :
I. W = B
II. W < B
Which of the following symbols should replace the sign ($) and (*) respectively in the given expression in order to make the expression T ≥ Y and A ...
Statements: I < Q = S = T ≤ U ≤ W < X > Y = V
Conclusions:
I. I > Y
II. W ≥ Q
III. T < V
...In this question, two statements are followed by two conclusions, numbered I and II. Find out wh conclusion(s) is/are definitely true, based on the giv...
