CRACKER:
😠😠😠😠a square tin sheet of side 12 inches is converted into a box with open top in the following steps: the sheet is placed horizontally. then equal sized squares, each of side x inches, are cut from the four corners of the sheet. finally, the four resulting sides are bent vertically upwards in the shape of a box. if x is an integer, then what value of x maximizes the volume of the box???
answer is x=2... plz share ur approach.
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CRACKER:a square tin sheet of side 12 inches is converted into a box with open top in the following steps: the sheet is placed horizontally. then equal sized squares, each of side x inches, are cut from the four corners of the sheet. finally, the four resulting sides are bent vertically upwards in the shape of a box. if x is an integer, then what value of x maximizes the volume of the box???answer is x=2... plz share ur approach.
Volume=Base area * height
V= [(12-2x)*(12-2x)]*[x]
=> V=4x^3-48x^2+144x
To maximize V, dV/dx=0
12x^2-96x+144=0
=> x=2 or 6
Since x=6 => V=0
Hence x=2 😃
method and answer for the q attached
a^2 - b^2 = 1634 where x,y are integers less than 500. How many integral solutions are possible for a and b?
method and answer for the q attached 😠
method and answer for the q attached 😠
Birbal says to Akbar I am thrise as old as you were when I was as old as you are.If sum of their present ages is 80 years,then how many years ago was birbal twice as old as Akbar ?? a.12 b.16 c.20 d.24
What is the largest sum of rupees which can never be paid using infinite number of coins of denominations Rs. 5, Rs. 7 and Rs. 11?
(1) 13
(2) 28
(3) 48
(4) 8
(5) More than 48
Q30
Find the remainder when 987987987..upto 123 digits is divided by 1001
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@chillfactor @amresh_maverick @Dazed-Confused
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(File attached)
Good Concept builders for Remainders.
1.Find the remainder when 13571357...upto 1000 digits is divided by 101
a)1 b)9 c)14 d)92
2.Find the remainder when 987987987..upto 123 digits is divided by 1001
a)1 b)14 c)427 d)987
3.Find remainder when 123456123456...upto 600 digits is divided by 999
a)41 b)579 c)957 d)997