Asked by John
e^(10)-e^(10-x)-x/(e^(10)-11)=0.25
and
e^(10)-e^(10-x)-x/(e^(10)-11)=0.75
-Solve both for x.
-Can you solve both of these for x without a Ti-89 calculator? If so how?
-The reason I want to calculate this is to find upper and lower quartiles of a deformity angle which is defined by the function on the left hand side of the equals sign.
and
e^(10)-e^(10-x)-x/(e^(10)-11)=0.75
-Solve both for x.
-Can you solve both of these for x without a Ti-89 calculator? If so how?
-The reason I want to calculate this is to find upper and lower quartiles of a deformity angle which is defined by the function on the left hand side of the equals sign.
Answers
Answered by
Steve
You can certainly solve for x without a TI-89, but you will need to use some kind of iterative method.
Judging by the shape of the curve, Newton's method should converge quite rapidly.
Judging by the shape of the curve, Newton's method should converge quite rapidly.
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