Mathematics

TET Class 12

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1.

Which one of the following is the most suitable strategy to teach the skill of addition of money?

Roleplay

Use of models

Doing lots of problems

Use of ICT

A.

Roleplay

Roleplay gives an opportunity to the learners to explore mathematics in the real-world context.

2.

To fill a rectangular tank of area 700m^{2}, 140 m^{3} of water is required. What will be the height of the water level in the tank?

20 cm30 cm

40 cm

10 cm

A.

20 cm

Given the area of tank=700m^{3}, Volume of tank = 140m^{2}

Also Volume of tank = area of tank x height

$\Rightarrow $$140$=Height$\times 700$

$\Rightarrow $Height = $\frac{140}{700}$

= $\frac{1}{5}$

= $0.2$m

= $20$ cm

3.

Which one of the following methods is most suitable for teaching mathematics at the upper primary level?

Lecture method

Activity-based learning

Problem-solving method

Demonstration method

C.

Problem-solving method

4.

Which one of the following should be taken up as initial activity in introducing the concept of 'time' to young learners?

Teaching children how to read time in clock

Teaching children how to calculate elapsed time

Conversion of time in different units

Discussing about the prior experiences with phrases related to time

D.

Discussing about the prior experiences with phrases related to time

5.

Which one of the following is not the purpose of assessment?

A. Monitoring student's growth

B. Making instructional decision

C. Evaluating the effectiveness of curriculum

D. Ranking the children based on performance

Select the correct answer using the codes given below

D

B

C

A

A.

D

Ranking the children based on performance is not the purpose of assessment. An assessment has an important place in the education system. The assessment shows us the capability of a student to achieve his aim.

6.

Which one of the following is most essential in learning mathematics at upper primary level?

Exploring different ways of solving a problem.

Memorising all formulas.

Copying correctly what teacher writes on the board.

Solving a problem many times.

A.

Exploring different ways of solving a problem.

If two quantities x and y vary inversely with each other, then which one of the following is true?

Product of their corresponding values remains constant

Summation of their corresponding values remains constant

Difference of their corresponding values remains constant

Ratio of their corresponding values remains constant

A.

Product of their corresponding values remains constant

Given $x\propto \frac{1}{y}$

$\Rightarrow $$x=\frac{k}{y}$ ($\because $k=constant)

$\Rightarrow $$k=xy$ .......(1)

again, $y\propto \frac{1}{x}$

$\Rightarrow $$y=\frac{m}{x}$

$\Rightarrow $$m=xy$ .......(2)

From Eqs (1) and (2), we get k=m

Hence, the product of their corresponding values remains constant.

8.

The strategy of questioning used in the mathematics class at upper primary level

makes the classroom noisy as the children would be taking too much

could create stress among children and may lead them to accept the teacher's authority

helps children to express their thoughts or understanding and think critically

should be discouraged as it demoralises the child who is unable to answer

C.

helps children to express their thoughts or understanding and think critically

9.

After teaching the concept of multiplication to her class, a teacher asked her children to multiply 48 by 4. One of her students solved it orally as "To multiply 48 by 4, we first add 48 to 48, which makes 96 and then add another 96 to reach 192. So, the answer is 192". What can you say about his/her strategy of multiplication?

He/She has not understood the concept of multiplication.

.The given problem is a multiplication problem and not addition problem.

He/She understood multiplication as repeated addition.

The child used a wrong method to multiply.He/She has to use the place value algorithm to multiply the numbers

C.

He/She understood multiplication as repeated addition.

10.

Given $7x\times 6yyy$

Then, the value of y is

6

4

2

8

B.

4

If y=4, then

$74\times 6444\phantom{\rule{0ex}{0ex}}$

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