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CBSE Class 10 Hindi B Question Paper 2024 (Set 3- 4/3/3) with Answer Key
Rishav Gangopadhyay logo

Rishav Gangopadhyay

Content Curator | Updated On - Aug 2, 2024

CBSE Class 10 Hindi B Question Paper 2024 PDF (Set 3- 4/3/3) is available for download here. CBSE conducted the Hindi B exam on February 21, 2024 from 10:30 AM to 1:30 PM. The total marks for the theory paper are 80. The question paper contains 20% MCQ-based questions, 40% competency-based questions, and 40% short and long answer type questions.

CBSE Class 10 Hindi B Question Paper 2024 (Set 3- 4/3/3) with Answer Key

CBSE Class 10 Hindi B Question Paper 2024 PDF CBSE Class 10 Hindi B Answer Key 2024 PDF
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CBSE X Questions

1.

The lengths of 40 leaves of a plant are measured correct to the nearest millimetre, and the data obtained is represented in the following table :

Length (in mm)

Number of leaves

118 - 126

3

127 - 135 

5

136 - 144

9

145 - 153

12

154 - 162

5

163 - 171

4

172 - 180

2

Find the median length of the leaves. 
(Hint : The data needs to be converted to continuous classes for finding the median, since the formula assumes continuous classes. The classes then change to 117.5 - 126.5, 126.5 - 135.5, . . ., 171.5 - 180.5.)

      2.
      How did Bholi’s teacher play an important role in changing the course of her life?

          3.
          Bholi’s real name is Sulekha. We are told this right at the beginning. But only in the last but one paragraph of the story is Bholi called Sulekha again. Why do you think she is called Sulekha at that point in the story?

              4.
              An umbrella has 8 ribs which are equally spaced (see Fig. 11.10). Assuming umbrella to be a flat circle of radius 45 cm, find the area between the two consecutive ribs of the umbrella.
              An umbrella has 8 ribs which are equally spaced

                  5.
                  Do you think people like Anil and Hari Singh are found only in fiction, or are there such people in real life?

                      6.

                      Prove the following identities, where the angles involved are acute angles for which the expressions are defined:\(\frac{(\text{1 + tan² A})}{(\text{1 + cot² A})} = (\frac{\text{1 - tan A }}{\text{ 1 - cot A}})^²= \text{tan² A}\)

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