Question
Assertion : The only product of light reaction required in dark reaction are NADPH2 and ATP in C4-plants.
Reason: Dark reaction occurs in night only.
- If both Assertion and Reason are True and the Reason is a correct explanation of the Assertion.
- If both Assertion and Reason are True but Reason is not correct explanation of the Assertion
- If Assertion is True but the Reason is False.
- If both Assertion and Reason are false
The correct answer is: If Assertion is True but the Reason is False.
Related Questions to study
A rectangle with sides 2m – 1 and 2n – 1 is divided into squares of unit length by drawing parallel lines as shown then number of rectangles possible with odd side lengths is
A rectangle with sides 2m – 1 and 2n – 1 is divided into squares of unit length by drawing parallel lines as shown then number of rectangles possible with odd side lengths is
Using permutation or otherwise prove that is an integer, where n is a positive integer.
Using permutation or otherwise prove that is an integer, where n is a positive integer.
Find two values of k such that the points (2,-3), (3,0),(4,k) are collinear.
Find two values of k such that the points (2,-3), (3,0),(4,k) are collinear.
The sum of the first four terms of an A.P. is 56. The sum of the last four terms is 112. If its first term is 11, the number of terms is
Here we used the concept of Arithmetic progression to find the number of terms in the given series. When we study Arithmetic Progression, which is associated with: There are two key formulas we encounter, those were nth term of AP and sum of the first n terms. So therefore the number of terms in this AP is 11.
The sum of the first four terms of an A.P. is 56. The sum of the last four terms is 112. If its first term is 11, the number of terms is
Here we used the concept of Arithmetic progression to find the number of terms in the given series. When we study Arithmetic Progression, which is associated with: There are two key formulas we encounter, those were nth term of AP and sum of the first n terms. So therefore the number of terms in this AP is 11.
The sum of all two digit numbers which when divided by 4 leaves 1 as remainder is
Here we used the concept of Arithmetic progression to find the number of terms in the given series. When we study Arithmetic Progression, which is associated with: There are two key formulas we encounter, those were nth term of AP and sum of the first n terms. So therefore the sum is 1210.
The sum of all two digit numbers which when divided by 4 leaves 1 as remainder is
Here we used the concept of Arithmetic progression to find the number of terms in the given series. When we study Arithmetic Progression, which is associated with: There are two key formulas we encounter, those were nth term of AP and sum of the first n terms. So therefore the sum is 1210.