Answer:
98.33
Step-by-step explanation:
S.P = 100-LOSS÷100×C.P
= 13 1/3 = 40/3 = 13.3
= 100-13.3÷100×12.50
= 98.33
Given,
Radius of hemispher R=7 cm
Hight of cone h=49 cm
Volume of hemisphere V=
3
2
πR
=
π×(7)
cm
×343×π cm
686
π cm
Volume of cone V=
1
πr
h
×49 cm
The hamisphere is cast into a right circular cone of hight (h=49 cm) and have base radius r.
→Volume of hemisphere = Volume of cone
49
r
=14 cm
r=
14
Hence, radius of base of cone r=3.74 cm
Solve any question of Surface Areas and Volumes with:-
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Answers & Comments
Verified answer
Answer:
98.33
Step-by-step explanation:
S.P = 100-LOSS÷100×C.P
= 13 1/3 = 40/3 = 13.3
= 100-13.3÷100×12.50
= 98.33
Step-by-step explanation:
Given,
Radius of hemispher R=7 cm
Hight of cone h=49 cm
Volume of hemisphere V=
3
2
πR
3
=
3
2
π×(7)
3
cm
3
=
3
2
×343×π cm
3
=
3
686
π cm
3
Volume of cone V=
3
1
πr
2
h
=
3
1
πr
2
×49 cm
The hamisphere is cast into a right circular cone of hight (h=49 cm) and have base radius r.
→Volume of hemisphere = Volume of cone
3
686
π cm
3
=
3
49
πr
2
cm
r
2
=
49
686
cm
2
r
2
=14 cm
2
r=
14
cm
Hence, radius of base of cone r=3.74 cm
Solve any question of Surface Areas and Volumes with:-