MHT CET 2019 (2 May, Shift 1) question paper
MHT CET 2019 (2 May, Shift 1): 150 questions. Log in to Autonise to read the paper with its answer key, or take it as a timed test.
Chapters in this paper
- Circular Motion Dynamics
- Electromagnetic Induction
- Units, Dimensions & Error Analysis
- Mechanical Waves (Sound Waves)
- Thermodynamics
- Alternating Current Circuits
- Simple Harmonic Motion
- Capacitor
- Magnetic Effect of Current & Moving Charge
- Elastic Properties of Solids
- Gravitation
- Semiconductor Devices
- Mechanical Waves (String Waves)
- Viscosity & Surface Tension
- Rotational Dynamics
- Current Electricity
- communication-systems
- Kinematics in 1D & 2D
- Atoms
- Diffraction & Polarization
- Centre of Mass & Collisions
- Thermometry, Expansion & Calorimetry
- Refraction & Prisms
- Wave Optics & Interference
- Dual Nature of Radiation and Matter
- Metallurgy & Isolation of Metals
- Redox Reactions & Equivalent Concept
- Biomolecules
- Alcohols, Phenols and Ethers
- Alkyl Halides (Haloalkanes & Haloarenes)
- Coordination Compounds
- Polymers
- Chemical Thermodynamics & Energetics
- Solid State
- Chemistry in Everyday Life
- Electrochemistry
- Aldehydes and Ketones
- Mole Concept & Stoichiometry
- Chemical Bonding and Molecular Structure
- Liquid Solutions & Colligative Properties
- s-block Elements
- p-block Elements
- Chemical Kinetics
- Hydrocarbons (Alkanes, Alkenes, Alkynes)
- Hyperbola
- Differentiation
- Differential Equations
- Matrices
- Limits, Continuity & Differentiability
- Probability
- Sequence and Series
- Area Under Curves
- Mathematical Logic
- Permutations and Combinations
- Indefinite Integration
- Application of Derivatives
- Functions & Graphs
- Definite Integration
- Rectangular Cartesian Coordinates & Straight Lines
- Trigonometric Ratios, Identities & Compound Angles
- Properties & Solutions of Triangles (SOT)
- Trigonometric Equations & Inequations
- Vector Algebra (Fundamentals & Products)
- Pair of Straight Lines
- Quadratic Equation
- Three-Dimensional (3D) Coordinate Geometry
- Linear Programming
- Inverse Trigonometric Functions (ITF)