Design And Test of An Electric Furnace Pyrometer

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Thus, (16) Lg-Li - K (tg-t^) The differential millivoltmeter may be calibrated to read, the difference between furnace and room temperature; or it may be calibrated to read o/o excess air directly.
Thus, for the first case, we combine equations (4a) - 22 - relation is given by equation (21a), It is to be noted al- so, that if in the case of theoreticel air requirements, the assumption of 12,000 Btu/# coal has an error of say 10;i>, then since .00008 is about 10;^ of .00075, a lOfo error in -che
... former results in only 10^ of 10^ or Ijb in the sum of .00075-t- .00008 - ,00083. For lOO;^ excess air this error is reduced to ^j£, etc. Since the usual condition is lOO^o or more excess air, the approximation of 1^ - .00008 is within permissible H " limits of error, and equation (21a) is justified.
Evidently then by combining equations (17) and (21a) we can get a direct relation between millivoltmeter readings, e,-e, and fj air, n, used in the furnace , Thus we have, (22) t - t^r 337diV(e2-«i) _ ^ _^ ^ f ?r-CT?S7ur g a- ( 7.5n , .00008) (10,000 ) Cp or (23) ( kf (1 n)-fVL - .00008 ) lO.OCO =: n =g587di vC (eg-e;^) ) 7.6 ( ) - 3.45 kf (l-{-n)VL 1 - .107 = Kg - .107 di V C eo-e ^i ^ p «2-«l e^^e^ whe re , K ~ 3.45Kf ( 14-n ) UL ^1 ^ S by means of the last equation, the millivoltmeter may evident- ly be calibrated to read jit air in furnace directly.


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