end point
continuity at end points
Let a function $y=f(x)$ is defined on $[a,b]$. Then the function $f(x)$ is said to be continuous at the left end $x=a$ if $f(a)={\displaystyle \lim_{x\rightarrow a^{+}}f(x)} \qquad\qquad\qquad$ (need not to check LHL) If $f(x)$ is said to be continuous at the right end $x=b$ if, $f(b)={\displaystyle \lim_{\m..
Magnetic field due to a straight conductor of finite length, at a point equidistant from the ends
Let L be the length of the conductor. The magnetic field due to an element of the conductor is given by , n Ho I cos do = - 4n r The magnetic field due to the whole conductor is gi..
Let L be the length of the conductor. The magnetic field due to an element of the conductor is given by , n Ho I cos do = - 4n r The magnetic field due to the whole conductor is gi..spinal cord ends
1. Branchicsloma is a transparent, fishlike animal occurring near the shore, burrowing in sand. 2. The body is narrow, 2.5-5.8 cm long, laterally compressed and pointed at both the ends. The anterior two-thirds of the body is triangular in cross-section. 3. Along the middorsal line a dorsal fin extends the wh..
(iii) End Centered Unit Cell
The end centered unit cell is a modification of the simple orthorhombic, tetragonal and monoclinic crystal types. In an end-centered unit cell, there are lattice points in the face centers of only one set of opposite faces, in addition to the lattice points at the corners of the unit cell..
End Behaviour of a Polynomial Degree 3
Lets take a look at the graphs of some cubic Polynomial Degree 3 and note the behaviour of each graph. As we can see the ends of the above graphs head off in opposite directions. This is because the order of cubic Polynomial Degree 3 is 3 which is odd. Any odd polynomial will have graph with tails in opposite directions. Now in ..
Lets take a look at the graphs of some cubic Polynomial Degree 3 and note the behaviour of each graph. As we can see the ends of the above graphs head off in opposite directions. This is because the order of cubic Polynomial Degree 3 is 3 which is odd. Any odd polynomial will have graph with tails in opposite directions. Now in ..Distribution of scores for year end evaluation
For year end evaluation both theory and practical test will be conducted. Theory - written test TE (External) 30 > Practical test (External) PE 10 Continuous evaluation (CE) (internal) 10 Total 50 Grading In evaluation, we make use of two systems such as ..
action of points
The distribution of charge on the surface of a charged conductor is measured in terms of surface density of charge. Surface density of charge at any point on a conductor is the amount of charge on unit area around the point. The surface density of charge is directly proportional to the square of the curvature, (curva..
Concavity and Points of Inflection – Point of inflection
= 0, both the derivatives are zero and hence (0, 0) is neither a local minimum or a local maximum. (In fact, there is no global extrema for this function except the end points of the interval). But the second derivative changes its sign in the neighborhood of (0, 0). For example, f(-1) = -1 and f(1) = +1. Therefore, the po..
points of dissimilarity
(i) Monaxons. A monaxon spicule has a single axis, which may be straight or curved, and may develop by growth in one or both directions. A spicule formed by unidirection growth has dissimilar ends, and is called a monactinal monaxon or a style. A style is normally pointed at one end and rounded at t..
points to remember
1. If $S$ and $S'$ are foci and $P$ be a point then (a) If $|SP|+|S'P|>|SS'|$, then the locus of $P$ is an ellipse. (b) If $|SP|+|S'P|=|SS'|$, then the locus of $P$ is a straight line. (c) If $|SP|+|S'P|<|SS'|$, then the locus of $P$ is an empty set. 2. If the ellipses ${\displaystyle \frac{x..
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