CUET-General Aptitude-06/05/2025

CUET-General Aptitude-06/05/2025

Dear Students, we welcome you in our post CUET-General Aptitude-06/05/2025.

In all previous years’ exams, there is at least one question on ‘algebraic expressions’.

Today’s post will demonstrate how to solve questions on algebraic expressions:

Q 3700) If  p=0, the value of  p(p² +p +1) +5 would be

Ans: 5

Solution: (0)3  + (0)² + (0) +5 = 5

Q 3701) The sum of

-3zx

+9zx -4y 

-3zx +5x  is

Ans: +3zx +5x -4y

Q 3702) The subtract -4y² +6y -3 from +8y² +5x -3y is

Ans: +12y² +5x -9y

Q 3703) If  p=3, the value of 3p(4p -5) + 3 would be

Ans: 66

Solution: 12 (3)² -15(3) +3

=12×9 -15 x 3  +3

=108 -45 +3 =66

Q 3704) If  p=1, the value of  p(p² +p +1) +5 would be

Ans: 8

Solution: (1)3  + (1 )² + (1 ) +5

= 1 +1 +1 +5 = 8

Q 3705) If  p=-1, the value of  p(p² +p +1) +5 would be

Ans: 4

Solution: (-1)3  + (-1)² + (-1) +5

= -1 + 1  -1 + 5

= -1 + 5 =4

Q 3706) If  p=0, the value of  p(p² +p +1) +5 would be

Ans: 5

Solution: (0)3  + (0)² + (0) +5 = 5

Area of a triangle

Q 3707) In the given figure ΔPQR is isosceles with PQ = PR = 7.5 cm and QR = 9 cm. The height PS from P to QR is 6 cm, then the area of PQR is …

CUET-General Aptitude-06/05/2025

Ans: Area of ΔPQR is 27 cm²

Solution: Area of ΔPQR with base QR = 1/2 x base x height

= 1/2 x QR x PS = 1/2 x 9 x 6 = 27 cm²

Q 3708) In the given figure ΔPQR is isosceles with PQ = PR = 7.5 cm and QR = 9 cm. The height RT from R  to PQ  is …

CUET-General Aptitude-06/05/2025

Ans: 7.2 cm

Solution: Area of ΔPQR with base PQ = 1/2 x base x height = 1/2 x PQ x RT

27 cm² = 1 /2 x 7.5 cm x RT

RT = 27 cm² x 2 / 7.5 cm = 7.2 cm

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General Aptitude
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Vimal Kumar Tulsyan is the Founder of CUET NOW, an educational platform focused on CUET UG preparation. He has more than 10 years of teaching experience in Reasoning and General Aptitude.

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Categorised as Triangles

By Vimal Kumar Tulsyan

Vimal Kumar Tulsyan is a commerce graduate with more than 10 years of teaching experience in reasoning and aptitude. He founded the CUET NOW in September 2023. Its website, cuetnow.com provides students with free CUET UG GAT preparation resources and important MCQs to help them secure excellent marks in the CUET.

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