TS PGECET 2026 Architecture and Planning (AR) Question Paper: Download Answer Key with Solutions PDF

TS PGECET 2026 Architecture and Planning (AR) Question Paper is available for download here. JNTU Hyderabad on behalf of Telangana Council of Higher Education (TGCHE) conducted TS PGECET 2026 AR exam on May 30 in Shift 2 from 2 PM to 4 PM. TS PGECET AR Question Paper consists of 120 questions for 120 marks to be attempted in 2 hours.

TS PGECET AR Question Paper 2026 is divided into 2 sections- Engineering Mathematics with 10 questions and Architecture and Planning domain with 110 questions.
Each questions carries 1 mark each and there is no negative marking for incorrect answers.

Candidates can download TS PGECET 2026 AR Question Paper with Answer Key and Solution PDF from links provided below.

TS PGECET 2026 AR Question Paper with Solution PDF

TS PGECET AR Question Paper 2026	Download PDF	Check Solutions

Question 1:

Which of the following statements is false?

(A) Cities first evolved in Mesopotamia and other civilisations followed this city building practice later
(B) The first cities evolved because of transition from hunting and gathering to agricultural food production
(C) One of the first regions in which cities evolved was Indus Valley
(D) Rome was one of the first large cities with good roads, piped water, sewerage systems and grand public buildings

Particulars	Details
Exam Mode	Computer-Based Test(CBT)
Question Type	Multiple Choice Questions(MCQs)
Total Questions	120 Questions
Total Marks	120 Marks
Exam Duration	2 Hours
Marking Scheme	+1 mark for each correct answer
Negative Marking	No Negative Marking
Language of Paper	English

TS PGECET 2026 AR Question Paper with Solution PDF

TS PGECET 2026 Exam Pattern

TS PGECET 2026 Preparation Strategy

TS PGECET Questions

1.If the mean and variance of a binomial variate \(X\) are \(2\) and \(1\) respectively, then the probability that \(X\) takes a value greater than one is

2.If \(f(x)=|\sin x|\) for \(-\pi<x<\pi\) and the Fourier series of \(f(x)\) is \[ f(x)=\sum_{n=0}^{\infty}(a_n\cos nx+b_n\sin nx), \] then the value of the Fourier coefficient \(a_0\) is

3.An eigenvector of the matrix \[ A= \begin{bmatrix} 3 & 2 \\ 1 & 2 \end{bmatrix} \] is

4.The matrix \[ A= \begin{bmatrix} 1 & 1+i & 2i \\ 1-i & 3 & 4 \\ -2i & 4 & 5 \end{bmatrix} \] has

5.For a binomial variate \(X\) if \(n=5\) and \[ P(X=1)=8P(X=3), \] then its variance is

6.For a given \[ u(x,y)=x^3-3xy^2+3x^2-3y^2+1, \] the analytic function \[ f(z)=u+iv \] is

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1.
If the mean and variance of a binomial variate \(X\) are \(2\) and \(1\) respectively, then the probability that \(X\) takes a value greater than one is

2.
If \(f(x)=|\sin x|\) for \(-\pi<x<\pi\) and the Fourier series of \(f(x)\) is \[ f(x)=\sum_{n=0}^{\infty}(a_n\cos nx+b_n\sin nx), \] then the value of the Fourier coefficient \(a_0\) is

3.
An eigenvector of the matrix
\[ A= \begin{bmatrix} 3 & 2 \\ 1 & 2 \end{bmatrix} \]
is

4.
The matrix
\[ A= \begin{bmatrix} 1 & 1+i & 2i \\ 1-i & 3 & 4 \\ -2i & 4 & 5 \end{bmatrix} \]
has

5.
For a binomial variate \(X\) if \(n=5\) and \[ P(X=1)=8P(X=3), \] then its variance is

6.
For a given \[ u(x,y)=x^3-3xy^2+3x^2-3y^2+1, \] the analytic function \[ f(z)=u+iv \] is