Mathematics

Mathematics, 23.08.2019 04:50, ayeeeee98

Estimate 15 5/6 - 2 1/5 leave with difference

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Mathematics, 03.07.2019 03:30, hahHcjckk

Create a division problem with a two digit divisor using more than one set of compatible numbers observe what happens when you estimate using the difference divisor or a different dividend and when both are different using a calculator compare the estimate to the answer and describe the difference

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Mathematics, 12.07.2019 20:00, eli761029

Xialoli was estimating the difference between two positive numbers x and y (where x> y). first she rounded x up by a small amount. then she rounded y down by the same amount. finally, she subtracted the rounded values. which of the following statments is correct? a) her estimate is larger than x-y. b) her estimate is smaller than x-y. c) her estimate equals x-y. d) her estimate equals y-x e). her estimate is 0. f) this is not enough information to compare x-y with her estimate. (show work )

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Mathematics, 16.08.2019 19:10, kaishasenat1986

Estimate the difference by rounding to the nearest ten. 7601 - 1002 an estimate for the difference is

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Mathematics, 04.11.2019 22:31, rameen4

2. we derived a centered difference method for f′(x0) in class. in it, we used x0, x0+h, and x0−h to approximate f′(x0) with o(h2) accuracy. suppose we have the following data, and we want to estimate f′(x) at all points: 1.0 1.21.4 (z) 10.84 1.118 1.38 1.60 1.75 | 1.8 3 f (r)a) (1 point) you can’t use the centered difference method to estimate f′(1.0) and f′(1.8). why not? (b) (4 points) derive the following one-sided, three-point difference formula.the derivation will involve the 2nd degree taylor polynomial evaluated at x0+h and x0+ 2h. clearly show the o(h2) in your derivation.(c) (1 point) we could just use a forward/backward difference to approximate f′(1.0) and f′(1.8). why is this three-point difference formula better than the forward difference formula? (d) (3 points) we will use centered differences wherever possible, and the three-point one-sided difference where necessary (using a negative h in the one-sided difference can be useful). use a calculator to fill in the blanks using second order difference methods.

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