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a p 1 rnnbspnt let mnt let r be the payment per period if the principle p is the total amount of money invested
a balloon is at a height of 50 meters and it is rising at the constant rate of 5 msec a bicyclist passes underneath it
edges of a cube shrink at rate of 2 cmsechow fast would the volume shrink when each edge is 12 cm and how fast is the
a cylindrical tank standing upright with one circular base on the ground has a radius of 19 cm for the base how fast
find a vector-parametric equationnbsprnbsp1txtytztnbspfor the shadow of the circular cylindernbspx2z29in
a hot air balloon is rising upward from the earth at a constant rate as shown in the accompanying figure an observer
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what is the best way to find the derivative of a following function using the fundamental theorem of calculus when
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approximate the zeros of the function use newtons method and continue the process until two successive approximations
letnbspfx x2nbsp- 2x 1first part required to find the derivative which i found to benbspf x 2x - 2i dont understand
1 annual interest ratenbspeuler bank advertises that it com- pounds interest continuously and that it will double your
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a part icle moves along the curve y 2 sin pi x 2 as the particle passes through the point 13 1 its x-coordinate
what do you think leads to a continuous function what about discontinuity - can you think of an example in real-life
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assume that each decays according to the formula ata0ekt where a0 is the initial amount of the material and k is the