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माणसं स्वत:चा छंद कसा विसरू शकतात? या वाक्याचे विधानार्थी वाक्य -
Concept: वाक्य व वाक्यांचे प्रकार
किती आतून हसतात ती! या वाक्याचे विधानार्थी वाक्य -
Concept: वाक्य व वाक्यांचे प्रकार
‘दशदिशा’ या सामासिक शब्दातील समासाचे नाव लिहा.
Concept: समास
‘पतिपत्नी’ या सामासिक शब्दातील समास ओळखून लिहा.
Concept: समास
न हे नयन, पाकळ्या उमलल्या सरोजांतील।
या वाक्यातील उपमेय ओळखा.
Concept: अलंकार
सूचनेप्रमाणे सोडवा:
पुढील सगळे मार्ग बंदच होते. (नकारार्थी वाक्य करा.)
Concept: वाक्यरूपांतर
खालील विषयावर सुमारे २०० ते २५० शब्दांत निबंध लिहा:
माझे आवडते शिक्षक
Concept: निबंध लेखन
Find the symbolic form of the following switching circuit, construct its switching table and interpret it.

Concept: Application of Logic to Switching Circuits
Simplify the following circuit so that the new circuit has minimum number of switches. Also, draw the simplified circuit.

Concept: Application of Logic to Switching Circuits
Use quantifiers to convert the following open sentences defined on N, into a true statement.
n2 ≥ 1
Concept: Quantifier, Quantified and Duality Statements in Logic
Check whether the following matrix is invertible or not:
`[(cos theta, sin theta),(-sin theta, cos theta)]`
Concept: Elementry Transformations
Express the following equations in matrix form and solve them by the method of reduction:
x + 2y + z = 8, 2x + 3y – z = 11, 3x – y – 2z = 5.
Concept: Application of Matrices
In ΔABC, prove that `tan((A - B)/2) = (a - b)/(a + b)*cot C/2`.
Concept: Solutions of Triangle
Select the correct option from the given alternatives:
In ΔABC if c2 + a2 – b2 = ac, then ∠B = ____.
Concept: Trigonometric Equations and Their Solutions
The principal solutions of `sqrt(3)` sec x − 2 = 0 are ______
Concept: Trigonometric Equations and Their Solutions
With usual notations, prove that `(cos "A")/"a" + (cos "B")/"b" + (cos "C")/"c" = ("a"^2 + "b"^2 + "c"^2)/(2"abc")`
Concept: Solutions of Triangle
Find the principal solutions of tan x = `-sqrt(3)`
Concept: Trigonometric Equations and Their Solutions
In ΔABC, if a cos A = b cos B, then prove that ΔABC is either a right angled or an isosceles triangle.
Concept: Solutions of Triangle
If the angles A, B, C of ΔABC are in A.P. and its sides a, b, c are in G.P., then show that a2, b2, c2 are in A.P.
Concept: Solutions of Triangle
Find the separate equations of the lines represented by the equation 3x2 – 10xy – 8y2 = 0.
Concept: Equation of a Line in Space
