LATEST UPDATES
Wednesday, 6 January 2021
Details of materials and requiremnt of quantity in navaratnalu scheme
Wednesday, 23 December 2020
Tuesday, 22 December 2020
MASTER TABLE OF AGGREGATE GRADATION TABLES FOR FLEXIBLE PAVEMENTS, RIGID PAVEMENTS AND CEMENT CONCRETES
Monday, 7 December 2020
Find the maximum area of the rectangular feild which is surrounded by a 100 m rope?
Perimeter of the rectangle = 2 (L+B)
as per question 2 (L+B) = 100
L+B = 50
Area of the rectangle = L X B
we need to find the area of the rectangle so the maximum values of L and B must be 25, 25+25 =50
so The maximum value is 25 X 25 = 625
(Or)
L + B = 50
B = 50 - L
Area = A = L X B
A = L X (50 - L)
= 50 L - L^2
First derivative W.R.T 'L' gives
dA/dL = 50 - 2L
the value will be max when dA/dL will be minimum (or) zero
0 = 50-2L
L= 25
then B = 50 -L => B = 25
Subscribe to:
Posts (Atom)