CBSE Class 12 Beauty & Wellness Question Paper 2026 PDF with Solutions

The CBSE Class 12 Beauty & Wellness Question Paper 2026 is available for download here of CBSE Board Exam 2026. This CBSE 12th Beauty & Wellness solved question paper includes detailed solutions, answer key, and the latest CBSE marking scheme to help students understand the exam pattern and important topics.

By practicing the CBSE Class 12 Beauty & Wellness 2026 board exam paper PDF, students can improve answer-writing strategy, time management, and overall exam performance.

CBSE Class 12 Beauty & Wellness Question Paper 2026 with Solution PDF

CBSE Class 12 Beauty & Wellness Question Paper 2026 with Solution PDF	Download PDF	Check Solutions

Question 1:

What part of the skin is often referred to as "True Skin"?

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Question 2:

Which tool is best suited for deep cleansing during a professional facial?

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Question 3:

Identify the hair removal method that is considered permanent because it destroys the hair follicle.

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Question 4:

What is the process of electrical facial skin treatment commonly called?

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Question 5:

Briefly describe the qualities of a professional salon receptionist.

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Question 6:

What are the causes of dry skin, and how can it be identified?

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Question 7:

How do you perform a professional skin analysis before starting a treatment?

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Question 8:

Describe the process and benefits of using steam during a facial treatment.

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Question 9:

Explain the role of Personal Protective Equipment (PPE) in maintaining salon hygiene.

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Question 10:

Explain why self-motivation is important for an entrepreneur.

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Question 11:

How can customer feedback help in the success of a beauty business?

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Question 12:

What are "Green Jobs" and how do they relate to the beauty and wellness sector?

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CBSE Class 12 Beauty & Wellness Question Paper 2026 PDF with Solutions - Available

CBSE Class 12 Beauty & Wellness Question Paper 2026 with Solution PDF

CBSE Class 12 Preparation Tips | Must Watch Before Exam

1.
Solve the following linear programming problem graphically:
Maximize \[ Z = 8000x + 12000y \] Subject to the constraints
\[ 3x + 4y \le 60 \] \[ x + 3y \le 30 \] \[ x \ge 0,\; y \ge 0 \]

2.
Find : \[ \int \frac{2x+1}{\sqrt{x^2+6x}}\,dx \]

6.
Obtain the value of \[ \Delta = \begin{vmatrix} 1 + x & 1 & 1 \\ 1 & 1 + y & 1 \\ 1 & 1 & 1 + z \end{vmatrix} \] in terms of \(x, y, z\). Further, if \(\Delta = 0\) and \(x, y, z\) are non–zero real numbers, prove that \[ x^{-1} + y^{-1} + z^{-1} = -1 \]

7.
Mother, Father and Son line up at random for a family picture. Let events \(E\): Son on one end and \(F\): Father in the middle. Find \(P(E/F)\).

8.
Find the sub–interval of \((0,\pi)\) in which the function \[ f(x)=\tan^{-1}(\sin x-\cos x) \] is increasing and decreasing.

9.
Evaluate : \[ \int_{\frac{1}{12}}^{\frac{5}{12}} \frac{dx}{1+\sqrt{\cot x}} \]

11.
Evaluate : \[ \int_{-\frac{\pi}{6}}^{\frac{\pi}{3}}(\sin|x|+\cos|x|)\,dx \]

12.
Find the domain of \(p(x)=\sin^{-1}(1-2x^2)\). Hence, find the value of \(x\) for which \(p(x)=\frac{\pi}{6}\). Also, write the range of \(2p(x)+\frac{\pi}{2}\).

14.
A rectangle of perimeter \(24\) cm is revolved along one of its sides to sweep out a cylinder of maximum volume. Find the dimensions of the rectangle.

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CBSE Class 12 Beauty & Wellness Question Paper 2026 with Solution PDF

CBSE Class 12 Preparation Tips | Must Watch Before Exam

1.Solve the following linear programming problem graphically: Maximize \[ Z = 8000x + 12000y \] Subject to the constraints \[ 3x + 4y \le 60 \] \[ x + 3y \le 30 \] \[ x \ge 0,\; y \ge 0 \]

2.Find : \[ \int \frac{2x+1}{\sqrt{x^2+6x}}\,dx \]

6.Obtain the value of \[ \Delta = \begin{vmatrix} 1 + x & 1 & 1 \\ 1 & 1 + y & 1 \\ 1 & 1 & 1 + z \end{vmatrix} \] in terms of \(x, y, z\). Further, if \(\Delta = 0\) and \(x, y, z\) are non–zero real numbers, prove that \[ x^{-1} + y^{-1} + z^{-1} = -1 \]

7.Mother, Father and Son line up at random for a family picture. Let events \(E\): Son on one end and \(F\): Father in the middle. Find \(P(E/F)\).

8.Find the sub–interval of \((0,\pi)\) in which the function \[ f(x)=\tan^{-1}(\sin x-\cos x) \] is increasing and decreasing.

9.Evaluate : \[ \int_{\frac{1}{12}}^{\frac{5}{12}} \frac{dx}{1+\sqrt{\cot x}} \]

11.Evaluate : \[ \int_{-\frac{\pi}{6}}^{\frac{\pi}{3}}(\sin|x|+\cos|x|)\,dx \]

12.Find the domain of \(p(x)=\sin^{-1}(1-2x^2)\). Hence, find the value of \(x\) for which \(p(x)=\frac{\pi}{6}\). Also, write the range of \(2p(x)+\frac{\pi}{2}\).

14.A rectangle of perimeter \(24\) cm is revolved along one of its sides to sweep out a cylinder of maximum volume. Find the dimensions of the rectangle.

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1.
Solve the following linear programming problem graphically:
Maximize \[ Z = 8000x + 12000y \] Subject to the constraints
\[ 3x + 4y \le 60 \] \[ x + 3y \le 30 \] \[ x \ge 0,\; y \ge 0 \]

2.
Find : \[ \int \frac{2x+1}{\sqrt{x^2+6x}}\,dx \]

6.
Obtain the value of \[ \Delta = \begin{vmatrix} 1 + x & 1 & 1 \\ 1 & 1 + y & 1 \\ 1 & 1 & 1 + z \end{vmatrix} \] in terms of \(x, y, z\). Further, if \(\Delta = 0\) and \(x, y, z\) are non–zero real numbers, prove that \[ x^{-1} + y^{-1} + z^{-1} = -1 \]

7.
Mother, Father and Son line up at random for a family picture. Let events \(E\): Son on one end and \(F\): Father in the middle. Find \(P(E/F)\).

8.
Find the sub–interval of \((0,\pi)\) in which the function \[ f(x)=\tan^{-1}(\sin x-\cos x) \] is increasing and decreasing.

9.
Evaluate : \[ \int_{\frac{1}{12}}^{\frac{5}{12}} \frac{dx}{1+\sqrt{\cot x}} \]

11.
Evaluate : \[ \int_{-\frac{\pi}{6}}^{\frac{\pi}{3}}(\sin|x|+\cos|x|)\,dx \]

12.
Find the domain of \(p(x)=\sin^{-1}(1-2x^2)\). Hence, find the value of \(x\) for which \(p(x)=\frac{\pi}{6}\). Also, write the range of \(2p(x)+\frac{\pi}{2}\).

14.
A rectangle of perimeter \(24\) cm is revolved along one of its sides to sweep out a cylinder of maximum volume. Find the dimensions of the rectangle.