All Important Formulas of Maths for MHT CET Exam: Access the essential collection of mathematical formulas specifically curated for the MHT CET exam preparation. This valuable resource "All Important Formulas of Maths for MHT CET Exam" offers a clear pathway to mastering the mathematical concepts required for success in the exam.
With formulas ranging from algebra and geometry to calculus and trigonometry, this PDF is perfect for both quick revision and in-depth preparation. Understanding these formulas not only enhances problem-solving skills but also significantly boosts efficiency during the exam, allowing for better time management and increased accuracy. The Exam is scheduled for the fourth week of April 2025 and mastering these formulas is crucial for anyone aiming to excel in the MHT CET exam .
Also Read : MHT CET Result 2025
Important Mathematics Formulas for MHT CET Exam | ||
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Topic | Formula | Description |
Algebra | (a+b)2=a2+2ab+b2 | Square of a binomial. |
(a−b)2=a2−2ab+b2 | Square of a binomial difference. | |
a3+b3=(a+b)(a2−ab+b2) | Sum of cubes. | |
a3−b3=(a−b)(a2+ab+b2) | Difference of cubes. | |
Trigonometry | sin2θ+cos2θ=1 | Pythagorean identity. |
tanθ=sinθcosθ | Definition of tangent. | |
sin(2θ)=2sin(θ)cos(θ) | Double angle formula for sine. | |
cos(2θ)=cos2(θ)−sin2(θ) | Double angle formula for cosine. | |
Calculus | ddx(xn)=nxn−1 | Derivative of power function. |
∫xndx=xn+1n+1+C,n≠−1 | Integral of power function. | |
dydx=f′(x) | Derivative notation. | |
Geometry | Acircle=πr2 | Area of a circle. |
Ccircle=2πr | Circumference of a circle. | |
Atriangle=12bh | Area of a triangle with base b and height h . | |
Arectangle=lw | Area of a rectangle with length l and width w . | |
Statistics | Mean=∑xn | Average of a data set. |
Median=middle value in sorted data | Median calculation. | |
Mode=most frequent value | Mode calculation. |
All Important Formulas of Maths for MHT CET Exam PDF Download
Download the PDF : You can access and download the important mathematics formulas from the given link above.
Study the Formulas : Review the formulas systematically, focusing on understanding their applications in various mathematical problems.
Practice Problems : Use the formulas to solve practice problems and previous years' question papers to reinforce your understanding.
Create Summary Notes : As you study, create summary notes of key formulas for quick revision closer to the exam date.
Regular Revision : Regularly revise the formulas to ensure they are fresh in your mind for the exam.