Calculus
Limits, derivatives, optimization, and behavior of functions.
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identify the coordinates of any local and absolute extreme points, infl…
B. There are no inflection points.
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identify the coordinates of any local and absolute extreme points, infl…
- Local minima: B. There are no local minima. - Local maxima: A. The local maximum/maxima is/are located at \((0,\ln(30))\)
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dentify the coordinates of any local and absolute extreme points, infle…
B. There are no local minima.
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identify the inflection points and local maxima and minima of the funct…
A. The curve is concave down on the open interval(s) \((-3\sqrt{3},3\sqrt{3})\)
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identify the inflection points and local maxima and minima of the funct…
A. The local minimum/minima occur(s) at \((-3,0),(3,0)\)
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what is floridas presumptive alcohol level limit for drivers 21 years o…
0.08
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identify the inflection points and local maxima and minima of the funct…
A. The local maximum/maxima occur(s) at \((0,\frac{3^{\frac{7}{3}}}{11})\)
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identify the inflection points and local maxima and minima of the funct…
A. The inflection point(s) is/are \((-3\sqrt{3},\frac{3}{11}(18)^{\frac{2}{3}}),(3\sqrt{3},\frac{3}{11}(18)^{\frac{2}{3}})\)
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identify the inflection points and local maxima and minima of the funct…
A. The curve is concave down on the open interval(s) \((-5\sqrt{3},5\sqrt{3})\)
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identify the inflection points and local maxima and minima of the funct…
A. The local minimum/minima occur(s) at \((-5,0),(5,0)\)
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5. if f is the function defined by $f(x)=\frac{x^{7}-5 x}{9}$, then the…
A. \(\frac{2}{9}\)
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identify the inflection points and local maxima and minima of the funct…
A. The local maximum/maxima occur(s) at \((0,\frac{15\sqrt[3]{5}}{7})\)
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dentify the inflection points and local maxima and inima of the functio…
A. The inflection point(s) is/are \((-5\sqrt{3},\frac{3}{7}(75 - 25)^{\frac{2}{3}}), (5\sqrt{3},\frac{3}{7}(75 - 25)^{\frac{2}{3}})\)
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5. if ( f ) is the function defined by ( f(x)=\frac{x^{7}-5 x}{9} ), th…
A. \(\frac{2}{9}\)
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the graph shows the momentum y, in newton - seconds, of an object x sec…
\(\frac{1}{2}\)
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practice test the graph shows the momentum y, in newton - seconds, of a…
\(0\)
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identify the inflection points and local maxima and minima of the graph…
A. The point(s) is/are \((0,0)\)
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identify the inflection points and local maxima and minima of the graph…
A. There is one local maximum value of \(-\frac{\pi}{6}+\frac{\sqrt{3}}{2}\) at \(x = \frac{\pi}{6}\)
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identify the inflection points and local maxima and minima of the graph…
The interval on which the function is differentiable and concave down is \( (-\infty,1)\).
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identify the inflection points and local maxima and minima of the graph…
The function is differentiable on \((-\infty,\infty)\) and is concave up on \((1,\infty)\)
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identify the inflection points and local maxima and minima of the graph…
A. There is one local minimum value of \(-9\) at \(x = 3\).
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identify the inflection points and local maxima and minima of the graph…
A. There is one local maximum value of \(\frac{5}{3}\) at \(x=-1\).
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identify the inflection points and local maxima and minima of the graph…
A. The point(s) is/are \((1,-\frac{11}{3})\)
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identify the inflection points and local maxima and minima of the graph…
C. There are no local maxima.
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identify the inflection points and local maxima and minima of the graph…
A. The inflection point(s) is/are \((-\frac{2\sqrt{3}}{3},-\frac{65}{9}),(\frac{2\sqrt{3}}{3},-\frac{65}{9})\)
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the graph of ( f ) is given. assume that ( f ) is continuous and determ…
A. The local maximum(s) is/are located at \(x=-6\)
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what best describes the role of data analytics in achieving competitive…
a. Providing actionable insights for decision - making, which helps organizations make informed strategic choices
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5 - répondez unlimited attempts left due october 28th 11:59 pm answer e…
1. Je prends ma voiture pour aller à l'université. 2. Je prends un sandwich et une boisson gazeuse. 3. Ils boivent un café ou un thé. 4. Vincent et Élise boivent une limonade. 5. …
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corresponding to local minima and local maxima. a. the local minimum(s)…
\(x = 12\)
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the graph of f is given. (a) on what open intervals is f increasing? (b…
(a) \(f\) is increasing on \((-\infty,-3)\cup(1,\infty)\) (b) \(f\) is decreasing on \((-3,1)\) (c) There is no local minima (since the problem only asks for local maxima in the g…
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early in the great migration of 1910 - 1970, which involved the mass mi…
A. To introduce and illustrate Barrier Williams's integral role in supporting other Black women as their circumstances changed during part of the Great Migration
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the graph of ( f ) is given. (a) on what open intervals is ( f ) increa…
A. The function \(f\) is increasing on the open interval(s) \((-\infty,-1),(3,\infty)\)
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a. find the open interval(s) on which the function is increasing and de…
A. There is no absolute maximum, but there is an absolute minimum of \(-\frac{10}{e}\) at \(x=\frac{1}{e}\)
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(f(x)\) is decreasing on \((0,\frac{1}{e})\) and increasing on \((\frac{1}{e},+\infty)\) b. D. There are no local maxima
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a. find the open interval(s) on which the function is increasing and de…
The function \(f(x)=10x\ln x\) is decreasing on the open interval \((0,\frac{1}{e})\) and increasing on the open interval \((\frac{1}{e},\infty)\).
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(f\) is increasing on the open interval\((\frac{1}{e},+\infty)\)
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a. find the open intervals on which the function is increasing and thos…
- a. The function \(f(x)\) is decreasing on the interval \((-\infty,-\frac{\ln 2}{3})\) and increasing on the interval \((-\frac{\ln 2}{3},\infty)\). - b. The function has a local…
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a. find the open intervals on which the function is increasing and thos…
A. The function \(f\) is increasing on the open interval\((-\frac{\ln6}{7},\infty)\)
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colonized by spain in the 1600s, new mexico is home to a dialect of spa…
C. geographical isolation can influence how a language develops.
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a. find the open interval(s) on which the function is increasing and de…
B. The function has an absolute maximum value of \(1\) at \(x = 1\) and an absolute minimum of \(-1\) at \(x=-1\)
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(g(x)\) is increasing on the interval \((-1,1)\) and decreasing on the intervals \((-\sqrt{2},-1)\) and \((1,\sqrt{2})\). b. The function has a local maximum valu…
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a. find the open interval(s) on which the function is increasing and de…
The function \(g\) is decreasing on the open interval(s) \((-\sqrt{2},-1),(1,\sqrt{2})\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval \((-1,1)\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function has a local minimum value at two values of \(x\). In increasing order of \(x -\)value, the minimum values are \(g(-5)=-25\) and \(g(5)=25\) (Wait, no! Wait, when \…
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(g(x)\) is decreasing on \((-5\sqrt{2},-5)\cup(5,5\sqrt{2})\) and increasing on \((-5,5)\). b. The function has a local maximum value at \(x = 5\) and \(g(5)=25\)…
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a. find the open interval(s) on which the function is increasing and de…
The function \(g\) is decreasing on the open intervals \((-5\sqrt{2},-5)\) and \((5,5\sqrt{2})\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval\((-5,5)\)
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(g(x)\) is decreasing on \((-2\sqrt{2},-2)\cup(2,2\sqrt{2})\) and increasing on \((-2,2)\) b. Local minimum: \(g(-2)=-4\) at \(x = - 2\); Local maximum: \(g(2)=4\…
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a. find the open interval(s) on which the function is increasing and de…
A. The function has a local minimum value at one value of \(x\). The minimum value is \(g(-2)=-4\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function has a local minimum value at one value of \(x\). The minimum value is \(g(-2)=-4\)
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(g(x)\) is increasing on the interval \((-2\sqrt{2},2)\) and decreasing on the interval \((2,2\sqrt{2})\). b. The function has a local maximum value. The maximum …
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a. find the open interval(s) on which the function is increasing and de…
The function \(g\) is decreasing on the open interval(s) \((-2\sqrt{2},-2),(2,2\sqrt{2})\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval\((-2,2)\)
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a. find the open interval(s) on which the function is increasing and de…
The function \(g\) is decreasing on the open intervals \((-3\sqrt{2},-3)\) and \((3,3\sqrt{2})\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval \((-3,3)\)
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a. find the open interval(s) on which the function is increasing and de…
The function \(g\) is decreasing on the open interval(s) \((-\sqrt{2},-1),(1,\sqrt{2})\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval(s) \((-1,1)\)
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7. the graph below shows the height, h (in m), above the ground, of a r…
The trigonometric model is \(h(t)=-15\cos(\frac{\pi}{30}t)+18\). The times when the rider is \(10\) m above the ground during the first revolution are approximately \(t = 9.3\) s …
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a. find the open interval(s) on which the function is increasing and de…
A. The function has a local maximum value at one value of \(x\). The maximum value is \(g(3)=9\)
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a. find the open interval(s) on which the function is increasing and de…
A. The function \(g\) is increasing on the open interval \((-3,3)\)
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a. find the open interval(s) on which the function is increasing and de…
D. There are local extreme values but there are no absolute extreme values.
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a. find the open interval(s) on which the function is increasing and de…
A. The function has a local minimum value at two values of \(x\). In increasing order of \(x -\) value, the minimum values are \(f(-\frac{2\sqrt{7}}{7})=(-\frac{2\sqrt{7}}{7})^{\f…
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find the open interval(s) on which the function is increasing and decre…
B. The function has a local minimum value at one value of \(x\). The minimum value is \(f(\frac{2\sqrt{7}}{7})\) (after simplification of the expression calculated above)
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5 - choisissez unlimited attempts left due october 28th 11:59 pm comple…
1. un verre de eau minérale 2. plusieurs limonade ou une tasse de thé 3. tous les types de soupe 4. un morceau de soupe à la tomate et une bouteille de pain 5. pas assez de sucre …
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a. find the open interval(s) on which the function is increasing and de…
a. The function \(f(x)\) is increasing on \((-\infty,-\frac{2\sqrt{7}}{7})\cup(\frac{2\sqrt{7}}{7},\infty)\) and decreasing on \((-\frac{2\sqrt{7}}{7},0)\cup(0,\frac{2\sqrt{7}}{7}…
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a. find the open interval(s) on which the function is increasing and de…
A. The function is increasing on the open interval(s) \((-\infty,-\frac{2\sqrt{7}}{7}),(\frac{2\sqrt{7}}{7},\infty)\)
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given ( y = 7x^{2}+6x ), find ( \frac{dy}{dt} ) when ( x = - 1 ) and ( …
\(-24\)
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differentiate implicitly to find \\( \\frac { d y } { d x } \\). \\( y …
\(\frac{4x^{3}}{9y^{8}}\)
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minimize ( q = 3x^{2}+6y^{2} ), where ( x + y = 9 ). ( x=) ( y=) (simpl…
\(x = 6\) \(y = 3\)
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find the absolute maximum and minimum values of the function over the i…
The absolute maximum value is \(14\) at \(x = 3\). The absolute minimum value is \(-34\) at \(x=-5\).
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find a) any critical values and b) any relative extrema. f(x)=x² - 2x +…
a) A. The critical value(s) of the function is/are \(1\) b) C. The relative minimum point(s) is/are \((1,4)\) and there are no relative maximum points
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in a trend that scientists attribute, at least in part, to global warmi…
\(-21180\) square miles per year
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given $y = 2x^{2}+x$, find $\\frac{dy}{dt}$ when $x=-5$ and $\\frac{dx}…
\(-38\)
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differentiate implicitly to find $\\frac{dy}{dx}$. then find the slope …
\(\frac{dy}{dx}=\frac{9x - 2y}{x}\); The slope of the curve at \((2,7)\) is \(2\).
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differentiate implicitly to find \\( \\frac { d y } { d x } \\) \\( y ^…
\(\frac{7x^{6}}{8y^{7}}\)
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find the dimensions of the open rectangular box of maximum volume that …
The dimensions of the box of maximum volume are \(19.24\) in, \(8.24\) in, \(2.88\) in. The maximum volume is \(459.07\) in³.
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minimize ( q = 2x^{2}+4y^{2} ), where ( x + y = 6 ) ( x=) ( y=) (simpli…
\(x = 4\) \(y = 2\)
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find the absolute maximum and minimum values of the function over the i…
The absolute maximum value is \(14\) at \(x = 5\). The absolute minimum value is \(-13\) at \(x=-4\).
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find the limit, if it exists. lim _ { x ightarrow infty } \frac { - 4 x…
B. The limit does not exist and is neither \(-\infty\) nor \(+\infty\)
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determine the horizontal asymptote of the function. if none exists, sta…
B. The function has one horizontal asymptote, \(y = 0\)
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determine the vertical asymptote(s) of the function. if none exist, sta…
C. The function has two vertical asymptotes. The leftmost asymptote is \(x=-3\) and the rightmost asymptote is \(x = 3\)
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for the following function, a) give the coordinates of any critical poi…
a) Critical points: \((3,62)\) (relative maximum), \((5,58)\) (relative minimum). b) Increasing intervals: \((-\infty,3)\cup(5,\infty)\); Decreasing interval: \((3,5)\). c) Point …
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find a) any critical values and b) any relative extrema f(x)=x² - 4x + …
a) A. The critical value(s) of the function is/are \(2\) b) C. The relative minimum point(s) is/are \((2,4)\) and there are no relative maximum points
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draw a graph to match the description given g(x) is increasing over (-\…
D.
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the function ( y = f(x) ) is graphed below. what is the average rate of…
\(-2.5\)
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1.) to obtain a new license or permit in the state of indiana you will …
1. 5 2. One document proving your lawful status in the United States 3. Always adjust your seats and mirrors for the best visibility before starting each drive.
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many of the young men in the united states who eagerly sought to partic…
1. an adventure 2. issued ration stamps to limit food consumption
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question 10 herbert hoover failed as a presidential leader partially be…
Question 10: His training as an engineer and his lack of understanding about the economic situation limited his actions. Question 11: prompting Wilson to send troops to hunt him d…
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find the derivative of the given equation $f(x)=7$
\( 0 \)
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differentiate ( h(x)=3 x^{5 / 3}-6 x^{1 / 6}+3 x )
\(h^\prime(x)=5x^{2/3}-x^{-5/6}+3\) (the second option)
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find the derivative of the function: $f(x)=\\sqrt{x^{5}}$ $f(x)=\\frac{…
\( f^\prime(x)=\frac{5\sqrt{x^{3}}}{2} \) (the third option)
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y = 4x^{2}-\\frac{1}{x} the derivative of y = 8x - x^{-2} y = x^{-2}+8x…
\(y^\prime=x^{-2}+8x\)
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differentiate $y = \\frac{12}{x^{2}}$
\( y'=-24x^{-3} \) (the third option).
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what is the derivative of a constant, c?
\(0\)
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find the fully simplified derivative of $y = 4x^{2}+3x + 6x^{-2}$ $y = …
\(y' = 8x + 3-\frac{12}{x^{3}}\) (the third option).
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find the derivative of the given equation f(x) = x³ + x² + 3
\(3x^{2}+2x\) (the third option)
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find the derivative of $y = 4x^{3}+3x + 10$
\(\frac{dy}{dx}=12x^{2}+3\) (the first option)
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is differentiating the same as taking the derivative? no sometimes yes
C. yes
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find the derivative of the given equation: $f(x)=-4x$
\( f^\prime(x)=-4 \) (the fourth option)
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find the derivative of the funtion. (hint: you will need to multiply fi…
$32x^{7}+36x^{2}$