Calcul
Limites, dérivées, optimisation et comportement des fonctions.
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suppose that \\( \\sec \\alpha = \\frac { 17 } { 15 } \\) and \\( 0 ^ {…
\(\cos\frac{\alpha}{2}=\frac{4\sqrt{17}}{17}\), \(\tan\frac{\alpha}{2}=\frac{1}{4}\)
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the table above gives values of the differentiable functions ( f ) and …
\(6\)
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suppose that \\( \\sin a = \\frac { 2 } { \\sqrt { 5 } } \\) and \\( \\…
\(\cos\frac{\alpha}{2}=\frac{\sqrt{5\sqrt{5}-5}}{5}\), \(\tan\frac{\alpha}{2}=\frac{\sqrt{5}+1}{2}\)
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under the kyoto protocol, developed countries took on a bigger share of…
China becoming the leading producer of carbon dioxide emissions.
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find the derivative of ( f(x) ). ( f(x)=4 cdot 3^{x}-4^{x}+5 cdot 7^{x}…
$4\cdot3^x\ln3 - 4^x\ln4+5\cdot7^x\ln7$
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if ( y = sin^{-1}(5x) ), then ( \frac{dy}{dx} = )
\(\frac{5}{\sqrt{1 - 25x^{2}}}\)
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find the derivative of ( f(x) ). ( f(x)=7 cdot 10^{x}+10 cdot 3^{x}-4 c…
\(7\cdot10^{x}\ln10 + 10\cdot3^{x}\ln3-4\cdot7^{x}\ln7\)
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find the derivative of ( f(x) ). ( f(x)=5 e^{-6 x}-4 e^{-x} ) ( f^{prim…
\(-30e^{-6x}+4e^{-x}\)
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for the following function f, determine the equations of all vertical a…
Vertical asymptotes: Smallest \(x=-5\), Largest \(x = 18\); Horizontal asymptotes: Smallest \(y=-\frac{\sqrt{3}}{2}\), Largest \(y=\frac{\sqrt{3}}{2}\)
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find the derivative of ( f(x) ). ( f(x)=7 cdot 5^{x}-5 e^{x} ) ( f^{pri…
$7\cdot5^{x}\ln(5)-5e^{x}$
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find the derivative of ( f(x) ). ( f(x)=8 e^{-2 x}+7 e^{-6 x} ) ( f^{pr…
\(-16e^{-2x}-42e^{-6x}\)
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find the derivative of ( f(x) ). ( f(x)=9 cdot 7^{x}+10 cdot 3^{x} ) ( …
$9\cdot7^{x}\ln7 + 10\cdot3^{x}\ln3$
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find the derivative of ( f(x) ). ( f(x)=8 e^{-x}+5 cdot 4^{x} ) ( f^{pr…
\(-8e^{-x}+5\cdot4^{x}\ln4\)
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find the derivative of ( f(x) ). ( f(x)=-4 e^{-3 x}-3 e^{-4 x} ) ( f^{p…
$12e^{-3x}+12e^{-4x}$
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find the derivative of ( f(x) ). ( f(x)=-5 cdot 9^{x}+3 e^{-x} ) ( f^{p…
\(-5\cdot9^{x}\ln9 - 3e^{-x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{5 x}-e^{4 x} ) ( f^{prime}(x…
\(5e^{5x}-4e^{4x}\)
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find the derivative of ( f(x) ). ( f(x)=6^{x}+e^{2 x} ) ( f^{prime}(x)=…
$6^{x}\ln 6 + 2e^{2x}$
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nafta can be defined as a means to acquire convenient resources. a unif…
an agreement between bordering nations.
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trade blocs help countries by limiting competition. increasing barriers…
allowing the pooling of resources.
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1. what type of bias is defined as unknowingly discriminating against s…
1. Implicit 2. TRUE 3. Assumptions based on appearance 4. TRUE 5. Avoid making judgments
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find the derivative of ( f(x) ). ( f(x)=e^{-7 x}+e^{-6 x} ) ( f^{prime}…
\(f^\prime(x)=-7e^{-7x}-6e^{-6x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{x}-10^{x} ) ( f^{prime}(x)= )
\(e^x-10^x\ln 10\)
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find the derivative of ( f(x) ). ( f(x)=2^{x}+3^{x} ) ( f^{prime}(x)= )
\(2^{x}\ln(2)+3^{x}\ln(3)\)
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find the derivative of ( f(x) ). ( f(x)=e^{-3 x}-4^{x} ) ( f^{prime}(x)…
\(f^\prime(x)=-3e^{-3x}-4^{x}\ln4\)
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find the derivative of ( f(x) ). ( f(x)=e^{-5 x}+9^{x} ) ( f^{prime}(x)…
\(-5e^{-5x}+9^{x}\ln9\)
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find the derivative of ( f(x) ). ( f(x)=e^{-9 x}+9^{x} ) ( f^{prime}(x)…
\(-9e^{-9x}+9^x\ln 9\)
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find the derivative of ( f(x) ). ( f(x)=e^{3 x}+e^{-2 x} ) ( f^{prime}(…
\(3e^{3x}-2e^{-2x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{-x}-2^{x} ) ( f^{prime}(x)= )
\(-e^{-x}-2^{x}\ln2\)
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find the derivative of $f(x)$. $f(x)=e^{-5x}+e^{4x}$ $f(x)=$ submit
\(-5e^{-5x}+4e^{4x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{8 x}+e^{x} ) ( f^{prime}(x)=…
\(8e^{8x}+e^{x}\)
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find the derivative of ( f(x) ). ( f(x)=4^{x}+e^{-3 x} ) ( f^{prime}(x)…
\(f'(x)=4^{x}\ln 4-3e^{-3x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{8 x}+e^{7 x} ) ( f^{prime}(x…
\(8e^{8x}+7e^{7x}\)
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find the derivative of ( f(x) ). ( f(x)=10^{x} ) ( f^{prime}(x)= )
\(10^x\ln10\)
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find the derivative of ( f(x) ). ( f(x)=9^{x}+e^{x} ) ( f^{prime}(x)= )
\(9^x\ln 9 + e^x\)
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find the derivative of ( f(x) ). ( f(x)=8 e^{x}+7 cdot 4^{x} ) ( f^{pri…
\(8e^{x}+7\cdot4^{x}\ln4\)
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find the derivative of f(x). f(x) = -2·7^x - e^x f(x) =
\(-2\cdot7^{x}\ln7 - e^{x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{4 x}+e^{x} ) ( f^{prime}(x)=…
\(4e^{4x}+e^{x}\)
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how did consumers weaken the economy in the late 1920s? consumers only …
B. Consumers bought too many goods they could not afford.
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find the derivative of ( f(x) ). ( f(x)=e^{6 x}+e^{x} ) ( f^{prime}(x)=…
\(6e^{6x}+e^{x}\)
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find the derivative of ( f(x) ). ( f(x)=8^{x}-e^{5 x} ) ( f^{prime}(x)=…
\(8^x\ln 8 - 5e^{5x}\)
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find the derivative of ( f(x) ). ( f(x)=6^{x}+5^{x} ) ( f^{prime}(x)= )…
\(6^x\ln 6+5^x\ln 5\)
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find the derivative of ( f(x) ). ( f(x)=8^{x}-e^{x} ) ( f^{prime}(x)= )
\(8^x\ln 8 - e^x\)
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find the derivative of $f(x)$. $f(x)=2^{x}$ $f(x)=$ submit
\(2^x\ln 2\)
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find the derivative of $f(x)$. $f(x)=e^{x}-4^{x}$ $f^{prime}(x)=$
\(e^x-4^x\ln 4\)
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find the derivative of ( f(x) ). ( f(x)=e^{x}+e^{3 x} ) ( f^{prime}(x)=…
\(e^x + 3e^{3x}\)
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find the derivative of ( f(x) ). ( f(x)=e^{x}-2^{x} ) ( f^{prime}(x)= )
\(e^x - 2^x\ln 2\)
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find the derivative of ( f(x) ). ( f(x)=9^{x}-7^{x} ) ( f^{prime}(x)= )
\(9^x\ln 9-7^x\ln 7\)
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find the derivative of ( f(x) ). ( f(x)=3^{x}+e^{-x} ) ( f^{prime}(x)= )
\(3^x\ln 3 - e^{-x}\)
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look at the list: representative government limited powers of governmen…
C. democratic countries.
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find the derivative of ( f(x) ). ( f(x)=5^{x} ) ( f^{prime}(x)= )
\(5^x\ln 5\)
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find the derivative of ( f(x) ). ( f(x)=9^{x} ) ( f^{prime}(x)= )
\(9^x\ln9\)
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find the derivative of ( f(x) ). ( f(x)=6^{x} ) ( f^{prime}(x)= )
\(6^x\ln(6)\)
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find the derivative of ( f(x) ). ( f(x)=7^{x} ) ( f^{prime}(x)= )
\(7^x\ln7\)
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find the derivative of ( f(x) ). ( f(x)=e^{-2 x} ) ( f^{prime}(x)= )
\(-2e^{-2x}\)
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divide using the quotient rule: \\frac{25 x^{11} y^{10}}{5 x y^{6}}= pr…
\(5x^{10}y^{4}\)
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1. (#6 on exam 3 review) consider ( f(x)=\frac{x}{x^{2}-9} ) sketch a g…
(a) Vertical asymptotes \(x = 3\) and \(x=-3\), horizontal asymptote \(y = 0\). As \(x ightarrow\pm\infty\), \(y ightarrow0\) (b) \(f(x)\) is decreasing on \((-\infty,-3)\), \((-3…
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question 10 (2 points) the concept eference groups\ can be defined as: …
Groups a person belongs to and feels are an integral part of his or her identity.
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5.1 exponent properties: f (1 point) multiply using the product rule: $…
\(20x^{20}y^{17}\)
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simplify the expression: $\\left(\\frac{a}{b^{2}}\ ight)^{7}=\\square$ …
\(\frac{a^{7}}{b^{14}}\)
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g(x)=|x + 2|+4 we can think of g as a translated (shifted) version of f…
To get the function \(g\), shift \(f\) up by \(4\) units and to the left by \(2\) units.
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quiz 10 - requires respondus lockdown browser + webcam started oct 27 a…
\(f(x)=3x^{3}+3x^{4}+Cx + D\) (the fifth option)
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question 3 a particle is moving with the given data. find the position …
\(s(t)=5-\cos t-\sin t\)
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question 2 find the most general antiderivative of the function. $f(x)=…
\(F(x)=5x^{3}-7x^{2}+8x + C\) (the second option)
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a graphing calculator is recommended. (a) the curve with equation ( y^{…
(a) \(y=\frac{9}{4}x-\frac{1}{4}\) (b) \((x,y)=(-2,-2)\), \((x,y)=(-2,2)\), \((x,y)=(0,0)\)
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read a second text about aphantasia. people with aphantasia are unable …
- Zeman researched the rare inability to imagine things visually. - People with aphantasia often memorize details differently.
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$$ int _ { 0 } ^ { 2 } sqrt { x + y + 1 } d x $$
\(\frac{2}{3}(y + 3)^{\frac{3}{2}}-\frac{2}{3}(y + 1)^{\frac{3}{2}}\)
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find the critical points of the following function on the given interva…
- Critical points: \( x = 0,8 \) - Absolute minimum: occurs at \( x = 8 \) - Absolute maximum: occurs at \( x = 0 \)
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find the critical points of the following function on the given interva…
A. The critical point(s) occur(s) at \(x = 0,8\)
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use implicit differentiation to find an equation of the tangent line to…
\(5x + 18y=28\)
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a company selling widgets has found that the number of items sold $x$ d…
\(4792.8\)
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a rotating light is located 13 feet from a wall. the light completes on…
\(29.2\)
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use the graph of ( y = f(x) ) to graph the function ( g(x)=-f(x)+2 ). c…
C.
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select the correct choice that completes the sentence below. the graph …
\(x\) - axis
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determine the location and value of the absolute extreme values of f on…
A. The absolute maximum/maxima is/are at \(x = 4\)
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determine the location and value of the absolute extreme values of f on…
A. The absolute maximum/maxima is/are at \(x = 4\)
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find the critical points of the following function. $f(x)=\\frac{e^{x}+…
A. The critical point(s) occur(s) at \( x = 0 \)
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find the critical points of the following function. f(x)=\\frac{x}{x^{2…
A. The critical point(s) occur(s) at \(x = - 7,7\)
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find the critical points of the following function. f(x)=2x^{3}-\\frac{…
A. The critical point(s) occur(s) at \(x=\frac{1}{3},\frac{3}{2}\)
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find equations of the tangent lines to the curve ( y=\frac{(5 ln (x))}{…
At the point \((1,0)\): \(y = 5x-5\) At the point \((e,\frac{5}{e})\): \(y=\frac{5}{e}\)
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find $\\frac{dy}{dx}$ by implicit differentiation. $y = 4x^{2}+9yx$ $\\…
\(\frac{dy}{dx}=\frac{8x + 9y}{1 - 9x}\)
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find \\( \\frac { d y } { d x } \\) by implicit differentiation. \\( y …
\(\frac{8x + 9y}{1 - 9x}\)
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use the function below to answer parts (a)-(c) $f(x)=x^{2}-3$ (a) use t…
\(y = 2x-4\)
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use the function below to answer parts (a)-(c). $f(x)=x^{2}-3$ (a) use …
\(-2\)
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use the function below to answer parts (a)-(c). $f(x)=x^{2}-3$ (a) use …
\(2\)
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a. write a function v that represents the volume of the box. b. determi…
a. \(V(x)=4x^{3}-96x^{2}+576x\) b. Domain: \((0,12)\) c. The value of \(x\) for which \(V(x)\) is a maximum is \(x = 4\) (by first - derivative test or graphing utility analysis).
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use the function below to answer parts (a)-(c). $f(x)=x^{2}-2$ (a) use …
\( f(1)=-1 \), equation of the tangent line \( y = 2x-3 \)
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use the function below to answer parts (a)-(c). f(x)=x² + 2 (a) use the…
\(y = 2x+1\)
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use the function below to answer parts (a)-(c). $f(x)=x^{2}+2$ (a) use …
\(f(1)=3\)
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find the values of the following derivatives using the table. a. \\( \\…
\(9\)
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use the function below to answer parts (a)-(c). $f(x)=x^{2}+2$ (a) use …
\(2\)
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a population of bacteria is growing according to the equation ( p(t)=10…
\(t = 6.6\)
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find the values of the following derivatives using the table. a. \\( \\…
\(45\)
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given the function f, find the slope of the line tangent to the graph o…
\(\frac{8}{5}\)
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find the slope of the line tangent to the graph of ( y = \tan^{-1}x ) a…
\(\frac{1}{5}\)
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use the function below to answer parts (a)-(c). f(x)=x² + 2 (a) use the…
The value of \(f^{\prime}(1)\) is \(2\)
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evaluate the derivative of the following function. $f(x)=2\\csc^{-1}(\\…
\(-\frac{2e^{x}}{\sin(e^{x})\sqrt{\sin^{2}(e^{x})-\cos^{2}(e^{x})}}\)
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use the function below to answer parts (a)-(c). $f(x)=x^{2}-4$ (a) use …
(a) The derivative of \(y = f(x)\) at \(x = 1\) is \(2\). (b) \(f(1)=-3\), and the equation of the tangent line is \(y = 2x-5\). (c) To graph \(y=f(x)=x^{2}-4\) (a parabola openin…
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under such a regulation, it may well happen that the public voice, pron…
Representatives of the people; No; Large Republic; Large Republic
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use the function below to answer parts (a)-(c). $f(x)=x^{2}-4$ (a) use …
(a) \(f^{\prime}(1)=2\) (b) \(f(1)=-3\), equation of the tangent line \(y = 2x-5\)
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find the terminal point on the unit circle determined by -\\frac{11\\pi…
\((\frac{\sqrt{3}}{2},\frac{1}{2})\)