Question about Quantum SCALAR 50E LIBRARY LTO3HH TAPE Storage Tape Libraries Ultrium Tape Drive

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Posted on Jan 02, 2017

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SOURCE: servo init failure stalled xy in quantum scalar 50

The unit will need to be repaired. Consider getting a maintenance contract on it as my px502 cost me $700 to replace a sensor and cleaning and a few other minor issues.

Posted on Jan 23, 2010

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In parametric graphing mode, pressing the X, theta, T button will enter the Theta variable.

Apr 11, 2016 | Casio FX-9750GII Graphing Calculator

That is all you need.

Dec 06, 2013 | Casio Algebra FX 2.0 Calculator

You have several types of graphs

**Function graph**s

Y_1=f(x), Y1=3X^2-4, [X, T, Theta, n] key types**X**

**Polar graphs** r=F(theta), r=r_o*ln(theta). [X, T, Theta, n] types **Theta **

**Parametric graphs** X_1=f(T) and Y_1=g(T). [X.T, Theta, n] types **T**

Examples: X_1= cos(T). Y_1= 2(1--sin(T))

**Sequence graphs **u_n+1= f(u_n), [X,T,Theta,n] types **n**

Y_1=f(x), Y1=3X^2-4, [X, T, Theta, n] key types

Examples: X_1= cos(T). Y_1= 2(1--sin(T))

Nov 21, 2013 | Texas Instruments TI-84 Plus Calculator

You have several types of graphs

**Function graph**s

Y_1=f(x), Y1=3X^2-4, [X, T, Theta, n] key types**X**

**Polar graphs** r=F(theta), r=r_o*ln(theta). [X, T, Theta, n] types **Theta **

**Parametric graphs** X_1=f(T) and Y_1=g(T). [X.T, Theta, n] types **T**

Examples: X_1= cos(T). Y_1= 2(1--sin(T))

**Sequence graphs **u_n+1= f(u_n), [X,T,Theta,n] types **n**

Y_1=f(x), Y1=3X^2-4, [X, T, Theta, n] key types

Examples: X_1= cos(T). Y_1= 2(1--sin(T))

Nov 21, 2013 | Texas Instruments TI-84 Plus Silver...

No, your calculator does not know a variable called theta. But what is theta but a symbol to represent a variable. Usually it is used to represent an angle in polar coordinates. It is just the usage and it is not really essential. You can do conversion from polar to rectangular coordinates and from rectangular to polar coordinates but it does not matter what the angle variable is called.

Go ahead, do all the calculations you want that involve an angle. If the calculator can perform them , they will be evaluated correctly and the name you give the angle value (alpha, beta, theta, iota...) is immaterial.

Go ahead, do all the calculations you want that involve an angle. If the calculator can perform them , they will be evaluated correctly and the name you give the angle value (alpha, beta, theta, iota...) is immaterial.

Apr 26, 2012 | Texas Instruments ti-30xs multiview...

Look for a physical reason for the robot to stall.

http://www.quantum.com/ServiceandSupport/SoftwareandDocumentationDownloads/PX502/Index.aspx

http://downloads.quantum.com/px500/PX502_Quick_Start_Guide_81-81292-03_B01.pdf

A tape may be sticking out of its cell or a drive.

Never use sticky labels anywhere on the cartridge.

http://www.quantum.com/ServiceandSupport/SoftwareandDocumentationDownloads/PX502/Index.aspx

http://downloads.quantum.com/px500/PX502_Quick_Start_Guide_81-81292-03_B01.pdf

A tape may be sticking out of its cell or a drive.

Never use sticky labels anywhere on the cartridge.

May 27, 2011 | Quantum PX502 (PRA22AAYF) Ultrium Tape...

Press WINDOW. Use the arrow keys to move to the theta-max line and enter the upper limit. To change the lower limit, change the value for theta-min.

Feb 15, 2011 | Casio FX-9750GPlus Calculator

I am not quite sure what you mean by plug in. However, if you want to know how to type in functions for the purpose of graphing them, you do so as follows

Press [Y=] key to the left and top of keypad.

The Y= editor screen opens with the cursor blinking to the right of an equal sign. Type in your expression, using the correct keys as if you were calculating.

To enter the variable X (for drawing y=f(x) functions) press the [X,T, theta, n] key to the right of the [ALPHA] key. The key [X,T,theta,n] is context sensitive: its output is decided by the type of functions you are graphing.

Press [Y=] key to the left and top of keypad.

The Y= editor screen opens with the cursor blinking to the right of an equal sign. Type in your expression, using the correct keys as if you were calculating.

To enter the variable X (for drawing y=f(x) functions) press the [X,T, theta, n] key to the right of the [ALPHA] key. The key [X,T,theta,n] is context sensitive: its output is decided by the type of functions you are graphing.

- For function plots, [X,T,theta, n] enters X
- For parametric plots, [X,T,theta,n] enters t
- For polar plots [X,T,theta, n] enter the angle variable theta
- For sequence plots [X,T,theta,n] enters the recurrence variable n

Feb 15, 2010 | Texas Instruments TI-83 Plus Calculator

The unit will need to be repaired. Consider getting a maintenance contract on it as my px502 cost me $700 to replace a sensor and cleaning and a few other minor issues.

Jan 19, 2010 | Quantum SCALAR 50E LIBRARY LTO3HH TAPE...

Hello,

**The e is the same, it is the exponential**. According to Euler's relation

**e^(i theta) = cos(theta) + i sin(theta),** where** i** is the imaginary unit.

When represented on the complex plane (x,iy) the point (cos(theta), sin(theta)) is at the extremity of a vector of length 1 and making an angle theta with the real axis.

In (plane) polar coordinates, a point is defined by the radius r, and the angle, theta, it makes with the x axis, measured in the trigonometric (counterclockwise) direction. It is structurally equaivalent to representing it in the complex plane as r*e^(i*theta). Since r is the measure ot is radius, and the theta is it argument (angle). The complex notation is used for its convenience when adding vectors (as is AC circuits)

That is the theory.

I am inserting a clipping from the book to show you how to convert between polar and rectangular coordinates.

When represented on the complex plane (x,iy) the point (cos(theta), sin(theta)) is at the extremity of a vector of length 1 and making an angle theta with the real axis.

In (plane) polar coordinates, a point is defined by the radius r, and the angle, theta, it makes with the x axis, measured in the trigonometric (counterclockwise) direction. It is structurally equaivalent to representing it in the complex plane as r*e^(i*theta). Since r is the measure ot is radius, and the theta is it argument (angle). The complex notation is used for its convenience when adding vectors (as is AC circuits)

That is the theory.

I am inserting a clipping from the book to show you how to convert between polar and rectangular coordinates.

Oct 10, 2008 | Casio FX1.0 Plus Calculator

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