Math Example Calculate In (74.10). In(74.10) = Calculate e7.98 €7.98= Chemistry Example A freshly purified 1.8000 g sample of pure 32P decays for 7.000 days. After that time the remaining amount of 32P has a mass of 1.2819 g. What is the decay (rate) constant, in day, for the radioactive decay of 32P? Rate constant = day-1 A freshly purified 2.780 g sample of pure 22 Na is made in the lab. How many grams of 22 Na remain after 1.150 years? The decay (rate) constant for 22 Na is 0.2661 year ¹. 9

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MISTERAVUST. TELUTUI Lvyumurinne
Summary
A useful method to express a number is in logarithmic format. A logarithm is the exponent that a base must be raised to produce a given number.
Mathematically, if base* = y then logbase (y) = x. For example we know that 10² = 100 then the log₁0 (100) = 2. Likewise since 10-²
0.01 then
log₁0 (0.01) = −2. Commonly for a base of 10 the logarithm symbol log is used. Thus for 104 = 10,000 the log₁0 (10,000) = 4.
Logarithms are not confined to base 10. For 3² = 9 then log3 (9) = 2. A commonly used scientific base is Euler's number, 2.71828... Logarithms based upon
Euler's number are called natural logarithms having the symbol In. Scientific calculators readily calculate both the log and In of numbers.
Antilogarithms are the inverse function of a logarithm. If logbase (x) = y then the antilogbase (y) = x. In other words base = x. The antilog(2) = 100.
Antilog(-2) = 0.01. Like wise there are antilogarithms for natural logarithms. To determine the antilogartihm of a natural logarithm employ the e* function
on your calculator.
Math Example
Calculate In(74.10).
In(74.10) =
€7.98
Calculate e
€7.98
Chemistry Example
A freshly purified 1.8000 g sample of pure 32P decays for 7.000 days. After that time the remaining amount of 32P has a mass of 1.2819 g. What is the decay
(rate) constant, in day¯¹, for the radioactive decay of 32 P?
-1
Rate constant =
Check
A freshly purified 2.780 g sample of pure
0.2661 year¯¹.
-1
day ¹
g
22 Na is
22 Na is made in the lab. How many grams of 22 Na remain after 1.150 years? The decay (rate) constant for
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Transcribed Image Text:MISTERAVUST. TELUTUI Lvyumurinne Summary A useful method to express a number is in logarithmic format. A logarithm is the exponent that a base must be raised to produce a given number. Mathematically, if base* = y then logbase (y) = x. For example we know that 10² = 100 then the log₁0 (100) = 2. Likewise since 10-² 0.01 then log₁0 (0.01) = −2. Commonly for a base of 10 the logarithm symbol log is used. Thus for 104 = 10,000 the log₁0 (10,000) = 4. Logarithms are not confined to base 10. For 3² = 9 then log3 (9) = 2. A commonly used scientific base is Euler's number, 2.71828... Logarithms based upon Euler's number are called natural logarithms having the symbol In. Scientific calculators readily calculate both the log and In of numbers. Antilogarithms are the inverse function of a logarithm. If logbase (x) = y then the antilogbase (y) = x. In other words base = x. The antilog(2) = 100. Antilog(-2) = 0.01. Like wise there are antilogarithms for natural logarithms. To determine the antilogartihm of a natural logarithm employ the e* function on your calculator. Math Example Calculate In(74.10). In(74.10) = €7.98 Calculate e €7.98 Chemistry Example A freshly purified 1.8000 g sample of pure 32P decays for 7.000 days. After that time the remaining amount of 32P has a mass of 1.2819 g. What is the decay (rate) constant, in day¯¹, for the radioactive decay of 32 P? -1 Rate constant = Check A freshly purified 2.780 g sample of pure 0.2661 year¯¹. -1 day ¹ g 22 Na is 22 Na is made in the lab. How many grams of 22 Na remain after 1.150 years? The decay (rate) constant for Previous Next
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