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Online NAT IGS General Science Mathematics Test Preparation for Pakistani Students

In Pakistan NAT test (National Aptitude Test) is of a great importance because the several private and public sector universities in Pakistan offers admissions to the students in undergraduate and postgraduate programs also on the basis of NAT test scores.

NAT I General Science Mathematics

Try the NAT I General Science Mathematics.

  • Total Questions10

  • Time Allowed20

Start Test

The National Aptitude test comprises of two parts which are NAT-I and NAT-II. The NAT-I test is organized very year two to three times in a year under the supervision of NTS. NAT-I test is conducted for the students who wishes to get admission in undergraduate programs. The NAT-IGS test is the test for the students who want to get admissions in bachelor’s level general science program and have studied general science subjects as well at intermediate level.

ClassName Chapter Wise Test

Here is List Of ClassName Chapter Wise Tests

Ch. # Test Name MCQs Available PDF File Answers Mode Launch Test
0 NAT-IE Pre Engineering Mathematics Easy Test 222 Download PDF MCQ Answers Launch Test
0 NAT-ICS Computer Science Mathematics Easy Test 222 Download PDF MCQ Answers Launch Test
0 NAT-IGS General Science Mathematics Easy Test 222 Download PDF MCQ Answers Launch Test
0 NAT IIP Physical Science Mathematics Easy Test 222 Download PDF MCQ Answers Launch Test
0 NAT I Engineering Mathematics 222 Download PDF MCQ Answers Launch Test
0 NAT I Computer Science Mathematics 222 Download PDF MCQ Answers Launch Test
0 NAT I General Science Mathematics 222 Download PDF MCQ Answers Launch Test
0 GAT Subject Mathematics Mathematics 222 Download PDF MCQ Answers Launch Test
0 NAT I Computer Science 222 Download PDF MCQ Answers Launch Test
0 NAT I Engineering 222 Download PDF MCQ Answers Launch Test
0 NAT I General Science 222 Download PDF MCQ Answers Launch Test
0 GAT Subject Mathematics 222 Download PDF MCQ Answers Launch Test
0 Mathematics General Science Test Medium Mode 222 Download PDF MCQ Answers Launch Test
0 NAT-IGS General Science Mathematics Hard Test 222 Download PDF MCQ Answers Launch Test
0 NTS Educators SSE (Science) Jobs Test 222 Download PDF MCQ Answers Launch Test
0 NTS Educators SESE (Science) Jobs Test 222 Download PDF MCQ Answers Launch Test
0 NTS Educators ESE (Science) Jobs Test 222 Download PDF MCQ Answers Launch Test
0 NTS Educators AEO Jobs Test 222 Download PDF MCQ Answers Launch Test

The NAT-IGS test comprises of total 90 multiple choice questions from different important sections. These sections are verbal, analytical, quantitative and subject. The subject portion in NAT-IGS consists of total 30 multiple choice questions of weightage 33.4%. This part in the test contains multiple choice questions from the important general science subjects which are: The mathematics section in NAT-IGS subject portion contains total 10 multiple choice questions in it. It is really important for the students to get good marks in this test as it is considered as the most important test for their admissions.

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  • Muhammad Hasan Ali 04 - Feb - 2024 01 Mins 04 Sec 12/12

NAT I General Science Mathematics (MCQs With Answers)

Sr. # Questions Answers Choice
1 If sinθ = 1 then θ = 2nπ +π/2 2nπ 2π +n Nπ +π/2
2 If ab &gt; 0 and a &lt; 0, which of the following is negative? b -b -a (a - b)<sup>2</sup>
3 The complement of set A relative to universal set U is the set X X φ Universal set
4 Given eight points in a plane no three of which are collinear how many lines do the points determine? 16 64 28 36
5 If f<sub>1</sub>&nbsp;(x) and f<sub>2</sub>&nbsp;&nbsp;(x) are any two anti derivatives of a function F (x) then the value of f<sub>1</sub>&nbsp;(x) = f<sub>2</sub>&nbsp;(x) A variable A constant Undefined Infinity
6 Sin x + Cos x=1 x= π π/2 π/3 π/4
7 Which of the following is the solution of Cot<sup>2</sup>x = 1/√3 π/5 π/3 π/7 π/9
8 The range of inequality x + 2 &gt; 4 is (-1,2) (-2,2) (1,∞) None
9 The number of ways in which we can courier 5 packets to 10 cities is 2 x 5<sup>o</sup> 5<sup>10</sup> 10<sup>5</sup> 2<sup>10</sup>
10 If f(x) : A&nbsp;→ B and g (x) : A&nbsp;→ B then Dom [f(x) + g(x)] is Dom f(x)&nbsp;∩ Dom g (x) Dom f(x)&nbsp;∪ Dom g(x) [Domf(x)]<sup>2</sup> - [Dom g(x)]<sup>2</sup> [Dom g(x)]<sup>2 </sup>-[Domf(x)]<sup>2</sup>
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