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Investigation of Some Trouble in the Generating System of the Commonwealth Edison Co. Formula Map

Review layer: these are OCR/PDF-text formula candidates. Promote only after scan verification, mathematical transcription, and notation review.

220

Formula and equation candidates.

38

Strong formula candidates.

135

Reviewable relation candidates.

FamilyCandidates
Apparatus, Machines, And Power Systems220
CandidateFamilyOCR/PDF textRoutes
commonwealth-edison-generating-system-trouble-eq-candidate-0007
strong-formula-candidate
apparatus-systemsei = E cos (0source
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commonwealth-edison-generating-system-trouble-eq-candidate-0024
strong-formula-candidate
apparatus-systemsp’Y=-!|cos(2a>-a)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0027
strong-formula-candidate
apparatus-systemsP=- sin a sin 2cosource
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commonwealth-edison-generating-system-trouble-eq-candidate-0039
strong-formula-candidate
apparatus-systemsW= ^-sin a (1-cos 2 Wo )source
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commonwealth-edison-generating-system-trouble-eq-candidate-0105
strong-formula-candidate
apparatus-systems2Eo sin wo = I (2xx+x)source
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commonwealth-edison-generating-system-trouble-eq-impedance-angle-0004
strong-formula-candidate
apparatus-systemsz = sqrt(r^2 + x^2); tan a = x / r, OCR candidatesource
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commonwealth-edison-generating-system-trouble-eq-interchange-current-0003
strong-formula-candidate
apparatus-systemsi = (2E / z) sin(…) sin(…), OCR candidatesource
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commonwealth-edison-generating-system-trouble-eq-resultant-voltage-0002
strong-formula-candidate
apparatus-systemse = e1 - e2 = 2E sin(…) sin(…), OCR candidatesource
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commonwealth-edison-generating-system-trouble-eq-sync-emfs-0001
strong-formula-candidate
apparatus-systemse1 = E cos(…); e2 = E cos(…), OCR candidatesource
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commonwealth-edison-generating-system-trouble-eq-candidate-0011
strong-formula-candidate
apparatus-systemstan a = -source
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commonwealth-edison-generating-system-trouble-eq-candidate-0022
strong-formula-candidate
apparatus-systemsp”i=- cos asource
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commonwealth-edison-generating-system-trouble-eq-candidate-0023
strong-formula-candidate
apparatus-systemsgives, substituting cos a = -source
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commonwealth-edison-generating-system-trouble-eq-candidate-0053
strong-formula-candidate
apparatus-systemsCI=E cos (isource
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commonwealth-edison-generating-system-trouble-eq-candidate-0090
strong-formula-candidate
apparatus-systemse = 2E sinsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0095
strong-formula-candidate
apparatus-systemse = 2E sinsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0096
strong-formula-candidate
apparatus-systemsID=- sin wsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0008
strong-formula-candidate
apparatus-systemse2 = Ecos (0+co)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0010
strong-formula-candidate
apparatus-systemsz = r2+xsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0021
strong-formula-candidate
apparatus-systems: p = a small quantity ; these additional terms in (3) and (4) aresource
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commonwealth-edison-generating-system-trouble-eq-candidate-0030
strong-formula-candidate
apparatus-systemsfor a = 0, that is, in the (theoretical)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0035
strong-formula-candidate
apparatus-systems- — =- sin a (1source
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commonwealth-edison-generating-system-trouble-eq-candidate-0040
strong-formula-candidate
apparatus-systemsz= Vr 2+xsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0054
strong-formula-candidate
apparatus-systemse 2 = E cos (1+s)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0055
strong-formula-candidate
apparatus-systems= E<cos (1source
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commonwealth-edison-generating-system-trouble-eq-candidate-0060
strong-formula-candidate
apparatus-systemsz= Vr 2+xsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0076
strong-formula-candidate
apparatus-systems- cos (2s0 = a)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0093
strong-formula-candidate
apparatus-systemse 2 = E cos (0+w)source
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commonwealth-edison-generating-system-trouble-eq-candidate-0113
strong-formula-candidate
apparatus-systemsXi = xn+Xi2 = total self inductive reactance of alternators or groupsource
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commonwealth-edison-generating-system-trouble-eq-candidate-0115
strong-formula-candidate
apparatus-systemsXo=xn+x 2source
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commonwealth-edison-generating-system-trouble-eq-candidate-0141
strong-formula-candidate
apparatus-systemsXl =.458 +.405 = 863;source
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