Calculate the logarithm (log) of the concentration of calcium in the blood. Express your answer numerically to two decimal places. Submit Request Answer Part E The normal range of the pH of blood is between 7.35 and 7.45; variations beyond this range have significant health implications. Calculate the hydrogen ion concentrations (H+) associated with these pH values. Express your answers in molarity to two significant figures, separated by commas. [H*] at 7.35, (H+] at 7.45 = M Suomit Request Answer

Curren'S Math For Meds: Dosages & Sol
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Chapter9: Parenteral Medication Labels And Dosage Calculation
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Calculate the logarithm (log) of the concentration of calcium in the blood.
Express your answer numerically to two decimal places.
η ΑΣφ
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Part E
The normal range of the pH of blood is between 7.35 and 7.45; variations beyond this range have significant health implications. Calculate the hydrogen ion concentrations (H+])
associated with these pH values.
Express your answers in molarity to two significant figures, separated by commas.
H] at 7.35, [H+] at 7.45 =
M
Sumit
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Transcribed Image Text:Calculate the logarithm (log) of the concentration of calcium in the blood. Express your answer numerically to two decimal places. η ΑΣφ Submit Request Answer Part E The normal range of the pH of blood is between 7.35 and 7.45; variations beyond this range have significant health implications. Calculate the hydrogen ion concentrations (H+]) associated with these pH values. Express your answers in molarity to two significant figures, separated by commas. H] at 7.35, [H+] at 7.45 = M Sumit Request Answer Provide Feedback Next > P Pearson
Concentrations in biochemical systems are often very dilute. Consequently, scientific notation and logarithms are often used to express concentrations. In scientific notation, numbers are
expressed as
coefficient x 10"
To convert a number to scientific notation, proceed as follows:
1. Move the decimal place so that there is one digit in front of the decimal.
2. Account for the moved decimal in the value of x. If the decimal moved to the right, x is negative; if it moved to the left, x is positive.
A logarithm is basically an exponent. Unless otherwise indicated, a logarithm is the a of 10". The numbers after the decimal point are significant; the number before the decimal just
identify the location of the decimal point for the number. Notice that it is easy to estimate a logarithm from scientific notation; it's the exponent!
Logarithms are commonly used to express the concentration of H. The pH is defined as pH=
log (In), where the base number is 2.303. The same general rules as logs apply, and to convert In to log, just factor out the 2.303.
log H]. The other logarithm that is commonly used in biochemistry is the natural
Because they are exponents, mathematical operations for logarithms follow the same rules as for exponents, as shown in the table below.
Log math operations
log(zy) = log(x) + log(y)
log() = log(x) – log(y)
log(z) = y log(x)
Consider the following data table that contains typical jon concentrations in mammalian cells.
Transcribed Image Text:Concentrations in biochemical systems are often very dilute. Consequently, scientific notation and logarithms are often used to express concentrations. In scientific notation, numbers are expressed as coefficient x 10" To convert a number to scientific notation, proceed as follows: 1. Move the decimal place so that there is one digit in front of the decimal. 2. Account for the moved decimal in the value of x. If the decimal moved to the right, x is negative; if it moved to the left, x is positive. A logarithm is basically an exponent. Unless otherwise indicated, a logarithm is the a of 10". The numbers after the decimal point are significant; the number before the decimal just identify the location of the decimal point for the number. Notice that it is easy to estimate a logarithm from scientific notation; it's the exponent! Logarithms are commonly used to express the concentration of H. The pH is defined as pH= log (In), where the base number is 2.303. The same general rules as logs apply, and to convert In to log, just factor out the 2.303. log H]. The other logarithm that is commonly used in biochemistry is the natural Because they are exponents, mathematical operations for logarithms follow the same rules as for exponents, as shown in the table below. Log math operations log(zy) = log(x) + log(y) log() = log(x) – log(y) log(z) = y log(x) Consider the following data table that contains typical jon concentrations in mammalian cells.
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