Second Period {11 185°.0
„ {12 200°.0
„ {13 206°.1
„ {14 209°.5
„ {15 210°.7
„ {16 211°.3
„ {17 211°.5 Differences.
„ {18 211°.5 0
„ {19 211°.5 0
„ {20 211°.5 0
„ {21 211°.5 0
„ {22 211°.4 –0°.1
= θₙ
–0°.1
–0°.1
Third Period {23 211°.3
„ {24 211°.2 –0°.1
„ {25 211°.1 –0°.1
„ {26 211°.0 –0°.1
„ {27 210°.9 –0°.1
„ {28 210°.8 –0°.1
„ {29 210°.6 –0°.2
„ {30 210°.5 –0°.1
From the twenty-second interval, the regular fall of temperature begins
and 211°.4 is therefore taken as θₙ. The mean temperature of the
beginning period is therefore (162°.6 + 162°.9)/(2) = 162°.75 = t. The
value of v is (162°.6 − 162°.9)/(10) = –0°.03. For the end period the
value of t′ is (211°.4 + 210°.5)/(2) = 210°.95 and the value of v′ is
(211.4 − 210.5)/(8) = + 0.11. Then the sum of the observations from
eleven to twenty-one inclusive = Σ′_{n–1}θ = 2280.1
(θ₀ + θₙ)/(2) = 187.15
The sum = 2467.25
nt = 1953.00
Difference 514.25
This difference multiplied by v − v′ = 0.14
gives a product equal to 71.995
This product divided by t′ − t = 48.20
gives a quotient equal to 1.49
nv = –0.36
The sum = 1.13 = C
Public-domain text, read in full here on John Shaqi.
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