menu
QAmmunity.org
Login
Register
My account
Edit my Profile
Private messages
My favorites
Register
Ask a Question
Questions
Unanswered
Tags
Categories
Ask a Question
open cones are made from nets cut from a large sheet of paper 1.2m X 1.0m. If a cone has a radius of 6cm and a slant height of 10cm, how many cones can be made from the sheet? (Assume there is 5% wastage
asked
May 22, 2017
194k
views
4
votes
open cones are made from nets cut from a large sheet of paper 1.2m X 1.0m. If a cone has a radius of 6cm and a slant height of 10cm, how many cones can be made from the sheet? (Assume there is 5% wastage of paper)
Mathematics
high-school
Ashley Baldry
asked
by
Ashley Baldry
9.6k
points
answer
comment
share this
share
0 Comments
Please
log in
or
register
to add a comment.
Please
log in
or
register
to answer this question.
1
Answer
3
votes
r = 6 cm, l = 10 cm
The lateral surface of cone:
LSA = r l π = 6 · 10 · 3.14 = 188.4 cm²
Area of a paper:
A = 120 cm · 100 cm = 12 000 cm²
( with 5 % waste) 12 000 · 0.95 = 11 400 cm²
11 400 : 188.4 = 60.5
Answer:
60 cones
.
Beaker
answered
May 28, 2017
by
Beaker
8.3k
points
ask related question
comment
share this
0 Comments
Please
log in
or
register
to add a comment.
Ask a Question
Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.
9.5m
questions
12.2m
answers
Other Questions
How do you can you solve this problem 37 + y = 87; y =
How do you estimate of 4 5/8 X 1/3
A bathtub is being filled with water. After 3 minutes 4/5 of the tub is full. Assuming the rate is constant, how much longer will it take to fill the tub?
i have a field 60m long and 110 wide going to be paved i ordered 660000000cm cubed of cement how thick must the cement be to cover field
A dealer sells a certain type of chair and a table for $40. He also sells the same sort of table and a desk for $83 or a chair and a desk for $77. Find the price of a chair, table, and of a desk.
Twitter
WhatsApp
Facebook
Reddit
LinkedIn
Email
Link Copied!
Copy
Search QAmmunity.org