15. the length of each edge of a regular tetrahedron,
whose faces are identical equilateral triangles, is
8 cm. find its
(i) slant height
(ii) volume.
hint: all sides are equal. the centre of an equilateral
triangle is of its height h.

Slant height of tetrahedron is=6.53cm

Volume of the tetrahedron is=60.35

Given:

Length of each edge a=8cm

To find:

Slant height and volume of the tetrahedron

Step by Step Explanation:

Solution;

Formula for calculating slant height is given as

Slant height=

Where a= length of each edge

Slant height=

                     =

                     ==6.53cm

Similarly formula used for calculating volume is given as

Volume of the tetrahedron=

Substitute the value of a in above equation we get

Volume=

            =

            =

Volume==60.35

Result:

Thus the slant height and volume of tetrahedron are 6.53cm and 60.35

x -

median = 1.25

range = 12-14.5

interquartile = q12-q14.5

y -

median = 1

range = 15-17

interquartile = q15-q17

13

step-by-step explanation:

divide the cost of the total of sodas you bought by the cost of one soda, for example:

$24.57 divided by $1.89 is 13 which means you bought 13 sodas