Linear Approximation Practice Problems with Our Experts

Does the midpoint approximation rule over or under estimates a increasing and decreasing function?

kwisangqaquqw3 2022-05-08

Approximation to simplify an equation
${(1 + \frac{Δ^{2}}{d^{2}})}^{\frac{- 3}{2}} + {(1 - \frac{Δ^{2}}{d^{2}})}^{- 2} = (1 - \frac{3}{2} \frac{Δ^{2}}{d^{2}} + . . .) + (1 + \frac{2 Δ^{2}}{d^{2}} + . . .)$

tonnithrkr 2022-05-03

A function of $2$ variable is given by,
$f (x, y) = e^{2 x - 3 y}$
How to find tangent approximation to $f (0.244, 1.273)$ near $(0, 0) ?$ ?

Wissety52 2022-05-02

Understanding an Approximation:
$1 - {(1 - \frac{μ}{n})}^{μ - 1 + (μ - 1)^{2}} \approx \frac{μ^{3}}{n} .$

anniferathonniz8km 2022-04-07

$\frac{1}{2 N} {(1 - \frac{1}{2 N})}^{t} \approx \frac{1}{2 N} e^{\frac{- t}{2 N}}$
what assumption are needed for this approximation to be useful.

If you are looking for linear approximation examples for your engineering course or you need to provide an approximate in Psychology or Sociology as you are estimating the data available, you will find great answers offered by your fellow students. These will serve as the templates for your writing. As the questions are being asked, you will learn that most approximation problems are approached with the help of linear equations and logic. If you find it too challenging, try to reverse-engineer some of the solutions first to see what formulas and approximation methods have been used to find the answers.

Calculus 1

Intermediate Value Theorem Problem Solutions with Plainmath's Expert Help

Does the midpoint approximation rule over or under estimates a increasing and decreasing function?

Approximation to simplify an equation ( 1 + Δ 2 d 2 ) − 3 2 + ( 1 − Δ 2 d 2 ) − 2 = ( 1 − 3 2 Δ 2 d 2 + . . . ) + ( 1 + 2 Δ 2 d 2 + . . . )

A function of 2 variable is given by, f ( x , y ) = e 2 x − 3 y How to find tangent approximation to f ( 0.244 , 1.273 ) near ( 0 , 0 ) ??

Understanding an Approximation: 1 − ( 1 − μ n ) μ − 1 + ( μ − 1 ) 2 ≈ μ 3 n .

1 2 N ( 1 − 1 2 N ) t ≈ 1 2 N e − t 2 N what assumption are needed for this approximation to be useful.

Approximation to simplify an equation
${(1 + \frac{Δ^{2}}{d^{2}})}^{\frac{- 3}{2}} + {(1 - \frac{Δ^{2}}{d^{2}})}^{- 2} = (1 - \frac{3}{2} \frac{Δ^{2}}{d^{2}} + . . .) + (1 + \frac{2 Δ^{2}}{d^{2}} + . . .)$

A function of $2$ variable is given by,
$f (x, y) = e^{2 x - 3 y}$
How to find tangent approximation to $f (0.244, 1.273)$ near $(0, 0) ?$ ?

Understanding an Approximation:
$1 - {(1 - \frac{μ}{n})}^{μ - 1 + (μ - 1)^{2}} \approx \frac{μ^{3}}{n} .$

$\frac{1}{2 N} {(1 - \frac{1}{2 N})}^{t} \approx \frac{1}{2 N} e^{\frac{- t}{2 N}}$
what assumption are needed for this approximation to be useful.