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The NMC syllabus for NEET 2024 has been made available at nta.ac.in by the National Testing Agency (NTA). Three courses are covered in the NEET 2024 syllabus: biology, chemistry, and physics. Botany and Zoology are the two additional divisions of NEET 2024 Biology. The NEET syllabus for 2024
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Question : Assertion A: Issued share capital and subscribed share capital are always the same.
Reason R: Subscribed capital is part of issued share capital. Thus it is always equal to the issued share capital.
In the context of the above two statements, which of the following is correct?
Option 1: Assertion A and Reason R are correct but Reason R is not correct explanation of Assertion A
Option 2: Both Assertion A and Reason R are correct and Reason R is the correct explanation of Assertion A
Option 3: Only Assertion A is correct
Option 4: Assertion A and Reason R are not correct
Correct Answer: Assertion A and Reason R are not correct
Solution : Answer = Assertion A and Reason R are not correct
Subscribed capital is the total value of shares for which shareholders have agreed to subscribe, while issued capital is the portion of the subscribed capital that has been
Question : The ratio of the total surface area and volume of a sphere is 2 : 7. Its radius is:
Option 1: 7.5 cm
Option 2: 10.5 cm
Option 3: 10 cm
Option 4: 7 cm
Correct Answer: 10.5 cm
Solution : Let the radius of the sphere be $r$. Total surface area of the sphere = $4 \pi r^2$ Volume of the sphere = $\frac{4}{3} \pi r^3$ According to the question, $4 \pi r^2 : \frac{4}{3} \pi r^3 = 2 : 7$ ⇒ $\frac{3}{r} =
Question : Study the following table and answer the question that follows. A school has four sections A, B, C and D of Class IX students. The results of the Science and Mathematics examinations are shown in the following table.
What percentage of students of section C Passed in Science but failed in Mathematics?
Option 1: 8.70%
Option 2: 9.20%
Option 3: 9.85%
Option 4: 10.30%
Correct Answer: 8.70%
Solution : Number of students of section C Passed in Science but failed in Mathematics = 8 Total number of students in section C = 18 + 10 + 8 + 56 = 92 $\therefore$ Required percentage = $\frac{8}{92}$×100 = 8.70% Hence, the correct answer is 8.70%.
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