Question
Redox equations are balanced either by ion-electron method or by oxidation number method. Both methods lead to the correct from of the balanced equation. The ion electron method has two advantages. So some chemists prefer to use the ion-electron method for redox reactions carried out in dilute aqueous solutions, where free ions have more or less independent existence The oxidation state method for redox reactions is mostly used for solid chemicals or for reactions in concentrated acid media For the reaction The -factor is
- 1
- 11
- 61
The correct answer is: 61
A narrow pulse is made of harmonic waves with a large range of wavelength. As speed of propagation is different for different wavelengths, the pulse cannot retain its shape while travelling through the medium.
Related Questions to study
The valency of carbon is generally 4, but its oxidation state may be -4,-2,0,+2,-1 etc. In the compounds containing C,H, and O, the oxidation number of C is calculated as Oxidation number of Where
and nc are the number of oxygen, hydrogen and carbon atoms , respectively The oxidation state of C in diamond is
The valency of carbon is generally 4, but its oxidation state may be -4,-2,0,+2,-1 etc. In the compounds containing C,H, and O, the oxidation number of C is calculated as Oxidation number of Where
and nc are the number of oxygen, hydrogen and carbon atoms , respectively The oxidation state of C in diamond is
Oxidation reaction involves loss of electrons, and reduction reaction involves gain of electrons. The reaction in which a species disproportionate into two oxidation states (lower and higher) is called disproportionate reaction Which of the following statements is wrong?
Oxidation reaction involves loss of electrons, and reduction reaction involves gain of electrons. The reaction in which a species disproportionate into two oxidation states (lower and higher) is called disproportionate reaction Which of the following statements is wrong?
This section contains five paragraphs. Based on each paragraph, 3-7 multiple choice questions have to be answered. Each question has four choices (a) , (b) , (c) , and (d) , out of which only one is correct, except in the paragraph for problem 19-25 Consider the following unbalanced redox reaction:
The oxidation number of X is-2, and neither X nor water is involved in the redox process
The element(s) undergoing oxidation is/are
This section contains five paragraphs. Based on each paragraph, 3-7 multiple choice questions have to be answered. Each question has four choices (a) , (b) , (c) , and (d) , out of which only one is correct, except in the paragraph for problem 19-25 Consider the following unbalanced redox reaction:
The oxidation number of X is-2, and neither X nor water is involved in the redox process
The element(s) undergoing oxidation is/are
Statement 1: and
are both bleaching agents
Statement 2:Both are reducing agents
Statement 1: and
are both bleaching agents
Statement 2:Both are reducing agents
Statement 1:Reduction of 3-phenyl prop-2-en-1-al with LAH gives 3-phenyl prpan-1-ol
Statement 2:Both the double bond and the aldehyde group of unsaturated aldehydes are reduced by LAH
Statement 1:Reduction of 3-phenyl prop-2-en-1-al with LAH gives 3-phenyl prpan-1-ol
Statement 2:Both the double bond and the aldehyde group of unsaturated aldehydes are reduced by LAH
Statement 1:A reaction between Fe and I2 occurs, but a reaction between and
does not occur
Statement 2:Fe is a better reducing agent than
Statement 1:A reaction between Fe and I2 occurs, but a reaction between and
does not occur
Statement 2:Fe is a better reducing agent than
If
then ![tan space left parenthesis alpha plus 2 beta right parenthesis tan space left parenthesis 2 alpha plus beta right parenthesis equals](data:image/png;base64,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)
If
then ![tan space left parenthesis alpha plus 2 beta right parenthesis tan space left parenthesis 2 alpha plus beta right parenthesis equals](data:image/png;base64,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)
The Products (A) and (B) , respectively, are:
The Products (A) and (B) , respectively, are:
The cartesian equation of the plane passing through the line of intersection of the planes
and
and perpendicular to the plane
is
The cartesian equation of the plane passing through the line of intersection of the planes
and
and perpendicular to the plane
is
Identify(A) and (B) in the reaction:
![](data:image/png;base64,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)
Identify(A) and (B) in the reaction:
![](data:image/png;base64,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)
If
then at
is
If
then at
is
In the reaction ![3 Br subscript 2 plus 6 CO subscript 3 superscript 2 minus end superscript plus 3 straight H subscript 2 straight O not stretchy rightwards arrow 5 Br to the power of ⊖ plus BrO subscript 3 superscript ⊖ plus 6 HCO subscript 3 superscript ⊖](data:image/png;base64,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)
In the reaction ![3 Br subscript 2 plus 6 CO subscript 3 superscript 2 minus end superscript plus 3 straight H subscript 2 straight O not stretchy rightwards arrow 5 Br to the power of ⊖ plus BrO subscript 3 superscript ⊖ plus 6 HCO subscript 3 superscript ⊖](data:image/png;base64,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)
The product (A) formed can:
The product (A) formed can:
Which of the following is the strongest oxidising agent?
Which of the following is the strongest oxidising agent?