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straightaway
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straightaway
ˈstraightaˌway, a., n., and adv. [The phrase straight away (see C below) used attrib.] A. adj. Of a shot: Aimed at a bird flying ‘straight away’. Also said of the bird. Of a ride, a course in rowing or sailing: Continuous in direction and time; similarly of other courses or paths: direct, without be...
Oxford English Dictionary
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Straightaway
Straightaway may refer to:
Straightaway (film), a 1933 American crime drama film
Straightaway (TV series), a 1961–1962 American adventure drama television series
"Straightaway" Jazz Themes, a 1961 Maynard Ferguson album containing music he composed for the television series
Straightaway Glacier, a glacier
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Straightaway Definition & Meaning - Merriam-Webster
straightaway: [adjective] proceeding in a straight line : continuous in direction.
www.merriam-webster.com
Straightaway (film)
Straightaway is a 1933 American Pre-Code crime drama film directed by Otto Brower and starring Tim McCoy, Sue Carol, and William Bakewell. as Tim Dawson
Sue Carol as Anna Reeves
William Bakewell as Billy Dawson
Ward Bond as Hobo
Francis McDonald as Rogan
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Straightaway
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Please explain how to make a straightaway shot
field and streams the gun nuts presented by Smith & Wesson safety security protection and sport today's make the shot I want to talk about a very very simple very common upland shot and when you walk up to a bird dog you know it may be a flushing dog was on a hot center it may be a pointing dog at s...
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Straightaway (TV series)
Maynard Ferguson composed the theme music for Straightaway, and his 1961 album "Straightaway" Jazz Themes contains music he composed for the television Episodes
Sources
References
External links
Straightaway opening credits on YouTube
John Ashley singing scene from Straightaway on YouTube
Straightaway
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If first 1 by 1 upper left submatrix (principal minor) = 0, conclude straightaway saddle point ? - Question 8 Find all local extremal points for the function $f(x,y) = x^3 - 3xy+y^3 $ and classify their type. For $H(...
In dimension $2$, if the Hessian matrix is $\begin{pmatrix}0&b\\\b&d\end{pmatrix}$ with $b\ne0$ then the eigenvalues are $\frac12(d\pm\sqrt{d^2+4b^2})$, one positive and one negative, hence the critical point is a saddle point. If the Hessian matrix is $\begin{pmatrix}0&0\\\0&d\end{pmatrix}$, the ei...
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Straightaway Glacier
Straightaway Glacier, also known as Crosson Glacier, is a glacier in Denali National Park and Preserve in the U.S. state of Alaska.
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"Straightaway" Jazz Themes
"Straightaway" Jazz Themes is an album released by Canadian jazz trumpeter Maynard Ferguson containing music composed for the 1961–1962 television series Straightaway.
wikipedia.org
en.wikipedia.org
Finding acute angle between line and plane (Vectors) This is a very very simple question about vectors: To find the **acute** angle between a line and a plane, you use the formula **cosx = (scalar product between no...
Honestly, between the direction vector $ v=(10,5,-5)$ and the normal vector $( 2,-1,4)$ the angle is not acute, in fact it is obtuse (you can see that by a simple plot).  Suppose we have an $n$-dimensional manifold $S$ (with a global coordinate system) with a metric $g$ and a connection $\nabla$ with connection coefficients (Christoffel symbols)...
I think you are misunderstanding what a flat (affine) connection is: It is a connection on a manifold $M$ such that at each point of $M$ there exists a coordinate system with zero Christoffel symbols (vanishing depends heavily on which coordinates you use). Equivalently, a connection is flat if it h...
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Ambiguous integral What is the real integral of the function $$f(x) =\frac{1-x^2}{(1 + x^2)^2}$$? Is it $F_1(x) = \frac{x}{1 + x^2} + C$ or $F_2(x) = \arctan x + C$ ? The brochure I was reading gave the first result...
HINT: $$\dfrac{1-x^2}{(1+x^2)^2}=\dfrac{\dfrac1{x^2}-1}{\left(x+\dfrac1x\right)^2}$$ Now $\displaystyle\int\left(\dfrac1{x^2}-1\right)dx=?$
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Show that {$a_n$} is convergent and find sup{$a_n| n \in Z_+ $} $a_1 = 1$ and $ a_{n+1} = \frac{4+3a_n}{3+2a_n} ; \forall n \in Z_+$ Show that {$a_n$} is convergent, find its limit and find sup{$a_n| n \in Z_+ $} if ...
$a_{n+1} - a_n = \dfrac{4+3a_n}{3+2a_n} - a_n = \dfrac{4-2a_n^2}{3+2a_n}$. So consider $f(x) = \dfrac{4+3x}{3+2x}$, we have: $f'(x) = \dfrac{1}{(3+2x)^2} > 0$, thus $f$ increases strictly. Next assume by induction that : $0 0$. Thus: $0 < a_n < a_{n+1} < \sqrt{2}$, $\forall n$. Thus: $a_n$ increases...
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Irreducible in $(\mathbb{Z}[i])[x]$ Prove that $p(x)=x^3-6x^2+4ix+1+3i$ is irreducible in $(\mathbb{Z}[i])[x]$. I'm not so clear on irreducibility in specific instances like this one. I know I need to show that if $p...
If a third degree plynomial is not irreducible, there has to be a first degree divisor. So if $x^3-6x^2-4ix+1+3i$ is not irreducible, it has a root in $\Bbb Z[i]$ and this root must divide $1+3i$. So you only have to check among the divisors of $1+3i$.
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Test's we can use when two combinations are equal If we have the expression:$$\binom{n}{2r+4}=\binom{n}{r-7}$$ then what are some formulas we can use to get to the value of $r$ straightaway? I has to use trial and e...
For binomial coefficients we have the equivalence: $$\binom{n}{k} = \binom{n}{l} \Leftrightarrow (k=l \lor k = n-l)$$ This can be seen from the definition of the binomial coefficient, which makes the LHS identity equivalent to the denominator being the same, that is $(n-k)!k! = (n-l)!l!$. So your ex...
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