a metal box with square base A metal box with a square base and vertical height is to contain 1024 c m 2. The material for the top and the bottom costs Rs.5/ c m 2 and the material for the sides costs Rs. 2.50/ c m 2. Find . $109.99
0 · square base metal box size
1 · metal box with square base
2 · metal box square base height
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square base metal box size
A metal box with a square base and vertical height is to contain 1024 c m 2. The material for the top and the bottom costs Rs.5/ c m 2 and the material for the sides costs Rs. 2.50/ c m 2. Find .A wire of length 36 m is cut into two pieces, one of the pieces is bent to form a square and the other is bent to form a circle. If the sum of the areas of the two figures is minimum, and the .A metal box with a square base and vertical height is to contain 1024 c m 2. The material for the top and the bottom costs Rs.5/ c m 2 and the material for the sides costs Rs. 2.50/ c m 2. Find the least cost of the box.A wire of length 36 m is cut into two pieces, one of the pieces is bent to form a square and the other is bent to form a circle. If the sum of the areas of the two figures is minimum, and the circumference of the circle is k (meter), then `(4/π + 1)`k is equal to _____.
As we will have to square bases for a metal box, it is required to write the area of the box as \[2{{x}^{2}}+4xy\]. A function f(x) is said to be minimum at the value of x where f’(x)=0 and f”(x)>0 and a function f(x) is said to be maximum at the value of x where f’(x)=0 and f”(x)<0.A metal box with a square base and vertical sides is to contain 1024 cm 3. The material for the top and bottom costs Rs 5/cm 2 and the material for the sides costs Rs 2.50/cm 2 . Find the least cost of the box.A metal box with a square base and vertical sides is to contain 1024 cm 3. The material for the top and bottom costs Rs 5/cm 2 and the material for the sides costs Rs 2.50/cm 2. Find the least cost of the box.
The Volume of a box with a square base #x# by #x# cm and height #h# cm is #V=x^2h# The amount of material used is directly proportional to the surface area, so we will minimize the amount of material by minimizing the surface area.The base is a square so its area is $x^2$. Then the volume of the box is "base area times height", so the volume is $V = x^2 y = 40 ft^3$. The area of the base is $x^2$, so the cost of the base is A metal box with a square base is to have a volume of 360 cubic inches. If the top and bottom of the box cost 100 cents per square inch and the sides cost 60 cents per square inch, find the dimensions (in inches) that minimize the cost..31 x^2$.MAXMIMA MINIMA NCERT EXEMPLAR Application of DerivativesA metal box with a square base and vertical sides is to contain 1024 cm³. The material for the top an. The volume of a closed rectangular metal box with a square base is 4096 cm 3. The cost of polishing the outer surface of the box is ₹ 4 per cm 2 . Find the dimensions of the box for the minimum cost of polishing it.
A metal box with a square base and vertical height is to contain 1024 c m 2. The material for the top and the bottom costs Rs.5/ c m 2 and the material for the sides costs Rs. 2.50/ c m 2. Find the least cost of the box.A wire of length 36 m is cut into two pieces, one of the pieces is bent to form a square and the other is bent to form a circle. If the sum of the areas of the two figures is minimum, and the circumference of the circle is k (meter), then `(4/π + 1)`k is equal to _____. As we will have to square bases for a metal box, it is required to write the area of the box as \[2{{x}^{2}}+4xy\]. A function f(x) is said to be minimum at the value of x where f’(x)=0 and f”(x)>0 and a function f(x) is said to be maximum at the value of x where f’(x)=0 and f”(x)<0.
A metal box with a square base and vertical sides is to contain 1024 cm 3. The material for the top and bottom costs Rs 5/cm 2 and the material for the sides costs Rs 2.50/cm 2 . Find the least cost of the box.A metal box with a square base and vertical sides is to contain 1024 cm 3. The material for the top and bottom costs Rs 5/cm 2 and the material for the sides costs Rs 2.50/cm 2. Find the least cost of the box.
The Volume of a box with a square base #x# by #x# cm and height #h# cm is #V=x^2h# The amount of material used is directly proportional to the surface area, so we will minimize the amount of material by minimizing the surface area.
The base is a square so its area is $x^2$. Then the volume of the box is "base area times height", so the volume is $V = x^2 y = 40 ft^3$. The area of the base is $x^2$, so the cost of the base is A metal box with a square base is to have a volume of 360 cubic inches. If the top and bottom of the box cost 100 cents per square inch and the sides cost 60 cents per square inch, find the dimensions (in inches) that minimize the cost..31 x^2$.
MAXMIMA MINIMA NCERT EXEMPLAR Application of DerivativesA metal box with a square base and vertical sides is to contain 1024 cm³. The material for the top an.
metal box with square base
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a metal box with square base|metal box with square base