Paytm Shares Fell 3 On Thursday When x 8 cm and y 6 cm find the rates of change of a the perimeter and b the area of the rectangle A particle moves along the curve 6y x 3 2 Find the points on the curve at which
To solve the problem of how fast the surface area of a cube is increasing when the length of an edge is 12 cm given that the volume of the cube is increasing at a rate of 8cm3 s we can Let x v s be length of the edge volume and surface area of the cube respectively Given x 12 cm dv dt 8 cm 3 sec We know v x 3 dv dt 3x 2 dx dt
Paytm Shares Fell 3 On Thursday
Paytm Shares Fell 3 On Thursday
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The volume of a cube is increasing at the rate of 8cm 3 s How fast is the surface area increasing when the length of its edge is 12 cm Solution In maths derivatives have wide Consider a side of the cube be x cm Rate of increase of volume of cube 8 cm 3 sec d t d xxx d t d x 3 3 x 2 d t d x 8 d t d x 3 x 2 8
Let V be the volume of the cube and let s be the length of an edge of the cube Then we have V s 3 Differentiating both sides with respect to time t we get dV dt 3s 2 To solve the problem step by step we will use the information given about the volume and surface area of a cube Step 1 Understand the relationship between volume and edge length The
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An edge of a variable cube is increasing at the rate of 10cm sec How fast the volume of the cube is increasing when the edge is 5cm long How fast is the surface area increasing when the length of an edge is 12 cm Answers 1 The volume of the cube V where x is the edge length of the cube
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When x 8 cm and y 6 cm find the rates of change of a the perimeter and b the area of the rectangle A particle moves along the curve 6y x 3 2 Find the points on the curve at which
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To solve the problem of how fast the surface area of a cube is increasing when the length of an edge is 12 cm given that the volume of the cube is increasing at a rate of 8cm3 s we can
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Paytm Shares Fell 3 On Thursday - [desc-14]
