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Which of the following statement is true for ∆G?
- a)it is always less than ∆H
- b)it is always greater than ∆H
- c)it is always proportional than ∆H
- d)it may be lesser or greater or equal to ∆H
Correct answer is option 'D'. Can you explain this answer?
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Which of the following statement is true for G?a)it is always less tha...
G and H are two variables that can have different values in different situations. Therefore, it is not possible to make a general statement about the relationship between G and H without more information. Here are some possible scenarios:
Scenario 1: G and H are positive numbers
- In this case, G may be greater than H, less than H, or equal to H depending on their actual values. For example, G = 10 and H = 5 would mean that G is greater than H, while G = 3 and H = 5 would mean that G is less than H, and G = 5 and H = 5 would mean that G is equal to H.
Scenario 2: G and H are negative numbers
- Similar to scenario 1, G may be greater than H, less than H, or equal to H depending on their actual values. However, in this case, the inequality signs would be reversed. For example, G = -10 and H = -5 would mean that G is less than H, while G = -3 and H = -5 would mean that G is greater than H, and G = -5 and H = -5 would mean that G is equal to H.
Scenario 3: G and H have opposite signs
- In this case, G and H cannot be directly compared because they have opposite signs. However, we can say that G and H are proportional to each other with a negative constant of proportionality. For example, if G = 3 and H = -5, we can write G = (-3/5)H, which means that G and H are proportional with a constant of -3/5.
Therefore, the correct answer is option D, which states that G may be lesser or greater or equal to H depending on the situation.
Scenario 1: G and H are positive numbers
- In this case, G may be greater than H, less than H, or equal to H depending on their actual values. For example, G = 10 and H = 5 would mean that G is greater than H, while G = 3 and H = 5 would mean that G is less than H, and G = 5 and H = 5 would mean that G is equal to H.
Scenario 2: G and H are negative numbers
- Similar to scenario 1, G may be greater than H, less than H, or equal to H depending on their actual values. However, in this case, the inequality signs would be reversed. For example, G = -10 and H = -5 would mean that G is less than H, while G = -3 and H = -5 would mean that G is greater than H, and G = -5 and H = -5 would mean that G is equal to H.
Scenario 3: G and H have opposite signs
- In this case, G and H cannot be directly compared because they have opposite signs. However, we can say that G and H are proportional to each other with a negative constant of proportionality. For example, if G = 3 and H = -5, we can write G = (-3/5)H, which means that G and H are proportional with a constant of -3/5.
Therefore, the correct answer is option D, which states that G may be lesser or greater or equal to H depending on the situation.
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Community Answer
Which of the following statement is true for G?a)it is always less tha...
We know that :-->
delta G =(delta H ) - (T delta S) ...and when delta S is zero then delta G is equal to delta H ...and delta S is negative then delta G is greater then delta H ...and when delta S is positive delta G is less then delta H...
So, the right answer is "it may be lesser or greater or equal to delta H"...
$$Hope it's help... $$
delta G =(delta H ) - (T delta S) ...and when delta S is zero then delta G is equal to delta H ...and delta S is negative then delta G is greater then delta H ...and when delta S is positive delta G is less then delta H...
So, the right answer is "it may be lesser or greater or equal to delta H"...
$$Hope it's help... $$
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Which of the following statement is true for G?a)it is always less than Hb)it is always greater than Hc)it is always proportional than Hd)it may be lesser or greater or equal to HCorrect answer is option 'D'. Can you explain this answer?
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