aspect of a mental disorder: Axis I: This is the top-level diagnosis that usually represents the acute symptoms that need treatment; Axis 1 diagnoses are the most familiar and widely recognized (e.g.‚ major depressive episode‚schizophrenic episode‚ panic attack). Axis I terms are classified according to V-codes by the medical industry (primarily for billing and insurance purposes). Read more. Axis I is part of the DSM "multiaxial" system for assessment. The five axis model is designed to provide
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the hyperbola. The line through the foci is the focal axis. The point on the focal axis midway between the foci is the center. The points where the hyperbola intersects its focal axis are the vertices of the hyperbola. The standard for of the hyperbola equation is: x2/a2 – y2/b2 = 1 and this is for when the hyperbola is centered at the origin with the x-axis as its focal axis. A hyperbola centered at the origin with the y-axis as its focal axis is the inverse relation of the earlier formula‚ and
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Burden -918.11 CASA ratio 18.9% AXIS Mar-12 net int income 219‚946.50 non int income 54‚416.50 revenue 274‚363.00 ATA 2641984.5 int paid 139‚769.00 reve/ATA or asset util 10.38% exp ratio = tot op exp/ATA 7.44% tax/ATA 0.66% pro/ATA 0.61% ROA 1.61% avg equity 209036.9 ROE= NP/avg equity 16.21% leverage=ATA/avg equity 12.638842 NIM=NII/ATA 0.0832505 burden=op exp-other income 196‚233.10 CASA ratio 18.96% Introduction Axis bank This is one of the leading
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here. Make your plot big enough to cover this instruction box so that it is large enought for someone else to read. This calibration plot is Abs vs. concentration of ferroin (M) (y-axis vs. x-axis) Use the online resources if you need help figuring out how to plot a graph in Excel. Title the graph and label the axis‚ including the correct units (Absorbance data is unitless). Be sure to double check your units and formatting once you print the report. Add a Trendline to show the linear fit of your
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EXERCISE 2STRAIGHT LINES Question 1: Write the equations for the x and y-axes. Answer : The y-coordinate of every point on the x-axis is 0. Therefore‚ the equation of the x-axis is y = 0. The x-coordinate of every point on the y-axis is 0. Therefore‚ the equation of the y-axis is x = 0. Question 2: Find the equation of the line which passes through the point (–4‚ 3) with slope . Answer : We know that the equation of the line passing through point ‚ whose slope is m‚ is . Thus‚ the equation
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can combine in a definite number of ways. For example consider BF3 molecule. It has the C3 axis as the principal axis. Also‚ there are 3 C2 axes perpendicular to the C3 axis‚ 3 σv planes‚ and one σh plane. All these symmetry elements can combine. Take NH3. It also has C3 axis as principal axis. There are 3 σv planes‚ but no C2 perpendicular to C3 or a σh plane. For the N2F2 molecule there exist one C2 axis and a σh plane but no σv planes. Thus in general we can say a Cn can combine with either
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POST THAT ONE TO Choose the location of the point (- 1‚ - 5) A.Positive x-axis B.Quadrant III In Quadrant III‚ both coordinates are negative. Feedback: Correct! C.Positive y-axis D.Negative x-axis E.Negative y-axis F.Quadrant II G.Quadrant IV H.Quadrant I Part 2 of 25 - 4.0/ 4.0 Points Question 2 of 25 4.0/ 4.0 Points Choose the location of the point (- 10‚ 11) A.Positive y-axis B.Quadrant II Feedback: Correct! In Quadrant II the first coordinate
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the plane are specified in terms of the x -coordinates axis and the y -coordinate axis‚ as illustrated in the below figure. The origin is the intersection of the x and y-axes. The Cartesian coordinates of a point in the plane are written as (x‚ y). The first number x is called the x -coordinate (or x -component)‚ as it is the signed distance from the origin in the direction along the x
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Figure 1 two lines intersect each other at right angles in the point 0‚ the origin. One axis is the line O-X‚ the other O-Y and any point in the plane can be denoted by two numbers giving it’s perpendicular distances from O-X and from O-Y. A general point P can reached by traveling a distance x along a line O-X‚ and then a distance y along a line parallel to O-Y. O-X is called the x-axis‚ O-Y the y-axis‚ and the point P is said to have Cartesian coordinates (x‚ y). In the coordinate system
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body free to rotate about an axis opposes any change desired to be produced in its state of rest or of rotation‚ showing that it possesses inertia for this type of motion. It is the rotational inertia of the body‚ which is called moment of inertia. In case of linear motion‚ the inertia of a body depends on wholly on its mass. In case of rotational motion‚ the inertia depends not only on its mass of the body but also on the effective distance of its particles from the axis of rotation. So‚ two bodies
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