Radius of the capsule, r = \(\frac{3.5}{2}\) mm = 1.75 mm
Volume of a spherical capsule = (\(\frac{4}{3}\)) \(\pi\)r3
= \(\frac{4}{3}\) × \(\frac{22}{7}\) × 1.75mm × 1.75mm × 1.75mm
= 22.46mm3 (approx.)
Therefore, the volume of the spherical capsule is 22.46 mm3 .
List-I | List-II | ||
(A) | Volume of cone | (I) | \(\frac{1}{3}\pi h(r_1^2+r_2^2+r_1r_2)\) |
(B) | Volume of sphere | (II) | \(\frac{1}{3}\pi r^2h\) |
(C) | Volume of Frustum | (III) | \(\pi r^2h\) |
(D) | Volume of cylinder | (IV) | \(\frac{4}{3}\pi r^3\) |
In Fig. 9.26, A, B, C and D are four points on a circle. AC and BD intersect at a point E such that ∠ BEC = 130° and ∠ ECD = 20°. Find ∠ BAC.