find the approximate values of log10(4.04), it being given that log104 = 0.6021 and log10e = 0.4343
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Let x =4 and Δx = 0.04.
As ![]()
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We, know
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∴ ![]()
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∴ Δy = 0.004343
Also,
Δy = f(x+Δx)-f(x)
∴ 0.004343 = loge(4+0.04) – loge(4)
⇒ 0.004343 = loge(4.04) – 0.6021
⇒ loge(4.04) = 0.606443.
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