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Hello Student,

Please specify the class/grade for the Karnataka State Board SA1 Second Language Kannada question paper so that we can provide the most relevant resource.

Meanwhile, check the link below, apply relevant filters, find suitable resources:

https://school.careers360.com/download/ebooks-and-sample-papers

Hope it helps!

Hello Student,

You can refer to the Karnataka SSLC Class 10 Mid-Term Question Papers 2025–26 with Answer Keys from the complete article given below. It has subject-wise question papers and answer keys in PDF.
https://school.careers360.com/boards/kseeb/karnataka-sslc-mid-term-exam-question-paper-2025-26

Hello Student,

Could you please mention the board and subject for the 10th Standard 2026-27 Board Exam question paper? This will help us provide the correct question paper.

Meanwhile, you can check the below link, which might help you:

https://school.careers360.com/boards/kseeb/karnataka-sslc-mid-term-exam-question-paper-2025-26

You can click on the link below, apply relevant filters,

Hi Romio Marak

Yes. Since Class 9 final exam papers depend on the board/state and subject, please specify the board/state, class, and subject so I can provide the correct 2026 final exam question paper.

You can also check

https://school.careers360.com/download/ebooks-and-sample-papers

Hi!

Please specify your state/board, this will help us answer you with the best resources.

Meanwhile, check the link below, apply relevant filters, find suitable resources:

https://school.careers360.com/download/ebooks-and-sample-papers

Hope it helps!

The link to download the Karnataka school exam model paper is given here:

https://school.careers360.com/boards/kseeb/karnataka-sslc-10th-model-papers-2026-27

Given:

Density of sphere, $\rho_s=8 \mathrm{~g} / \mathrm{cm}^3$
First medium: specific gravity $=2$, so $\rho_1=2 \mathrm{~g} / \mathrm{cm}^3$
Second medium: specific gravity $=4$, so $\rho_2=4 \mathrm{~g} / \mathrm{cm}^3$
First angle: $90^{\circ}$
Second angle: $120{ }^{\circ}$
Dielectric constants: $k$ and $k^{\prime}$

For two identical charged spheres,

$
\tan \frac{\theta}{2}=\frac{F_e}{W_{\text {effective }}}

Hello Student,

To find the X-component of the force on -q1, we need to know the positions of -q1, q2 and -q3, along with the distances/angles shown in the figure. The X-component is obtained by calculating the Coulomb force due to each charge and then resolving the forces along the

$
\begin{aligned}
&\text { After an elongation of r, the separation between the charges will be ' } 2 r^{\prime}\\
&\begin{gathered}
\frac{1}{4 \pi \epsilon_0} \times \frac{q^2}{2 r}=\frac{1}{2} k r^2 \\
k=\sqrt{\frac{q^2}{4 \pi \epsilon_0 r^3}}=\frac{q}{2 r} \sqrt{\frac{1}{\pi \epsilon_0 r}}
\end{gathered}
\end{aligned}
$

Hi Swetha,

Sorry, we do not cover this exam if you need exam related information you can check the below link.

https://school.careers360.com/schools/asian-christian-high-school-hosur

if you need any other information and study resources please let us know.