| Steps |
Key Sequence |
Screens |
| 1. Input Function or Piecewise-Defined Function into Y1. |
Press DIAMOND key, then F1 key (for Y=) |
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Type the function |
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| 2. Input Derivative Function into Y2. |
Press CATALOG, then the comma key |
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Press ENTER |
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Type y1(x) |
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Press comma, then the independent variable, x |
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Press ')', then ENTER |
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| 3. Go to Home screen |
Press 2nd, then ESC |
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| Note: The formula for Newton's Method is
xn + 1 = xn – f(xn)/f ′(xn)
where f(x) is y1(x) and f ′(x) is y2(x). |
| 4. Store initial approximation, x0 into the variable x |
Input number |
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Press STO key, then X, then ENTER |
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| 5. Calculate the next approximation, x1, and store into the variable x |
Type: x-y1(x)/y2(x), then STO, then X, then ENTER |
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| 6. Calculate the next approximation, x2, and store into the variable x |
Press ENTER |
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| 7. Repeat Step 6, as necessary |
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| Note: In this case, the root of the function is x = –1.2419. |