Please select a subject first
Advertisements
Advertisements
जो अंबरी उफळतां खुर लागलाहे।
तो चंद्रमा निज तनूवरि डाग लाहे।।
वरील काव्यपंक्तीतील अलंकार ओळखून लिहा.
Concept: undefined >> undefined
न हे नयन, पाकळ्या उमलल्या सरोजांतील।
या वाक्यातील उपमेय ओळखा.
Concept: undefined >> undefined
Advertisements
निशिगंधासारखा निशिगंधच होय.
वरील विधानाचे उद्गारार्थी वाक्य ओळखून लिहा:
Concept: undefined >> undefined
मुंगी उडाली आकाशी
तिने गिळिले सूर्यासी !
वरील काव्यपंक्तीतील अलंकार ओळखून लिहा.
Concept: undefined >> undefined
‘आनंद’ या शब्दासाठी पाठात आलेली विशेषणे शोधा व लिहा.
...... ...... ...... ...... ......
Concept: undefined >> undefined
व्याकरण.
खालील वाक्यांत योग्य विरामचिन्हांचा उपयोग करा.
खरं तर पहाटच त्यांना विचारत असते की मी येऊ का तुम्हांला भेटायला
Concept: undefined >> undefined
व्याकरण.
खालील वाक्यांत योग्य विरामचिन्हांचा उपयोग करा.
निशिगंध म्हणजे निशिगंधच
Concept: undefined >> undefined
Prove that:
`int_0^(2a)f(x)dx = int_0^af(x)dx + int_0^af(2a - x)dx`
Concept: undefined >> undefined
Concept: undefined >> undefined
(ey + 1) cos x dx + ey sin x dy = 0
Concept: undefined >> undefined
Solve the following initial value problem:-
\[y' + y = e^x , y\left( 0 \right) = \frac{1}{2}\]
Concept: undefined >> undefined
If xmyn = (x + y)m+n, prove that \[\frac{dy}{dx} = \frac{y}{x} .\]
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
A = `[(1,0),(-1,3)]`, R1↔ R2
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
B = `[(1, -1, 3),(2, 5, 4)]`, R1→ R1 – R2
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
A = `[(5,4),(1,3)]`, C1↔ C2; B = `[(3,1),(4,5)]` R1↔ R2.
What do you observe?
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
A = `[(1,2,-1),(0,1,3)]`, 2C2
B = `[(1,0,2),(2,4,5)]`, −3R1
Find the addition of the two new matrices.
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
A = `[(1,-1,3),(2,1,0),(3,3,1)]`, 3R3 and then C3 + 2C2
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
A = `[(1,-1,3),(2,1,0),(3,3,1)]`, 3R3 and then C3 + 2C2
and A = `[(1,-1,3),(2,1,0),(3,3,1)]`, C3 + 2C2 and then 3R3
What do you conclude?
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
Use suitable transformation on `[(1,2),(3,4)]` to convert it into an upper triangular matrix.
Concept: undefined >> undefined
Apply the given elementary transformation of the following matrix.
Convert `[(1,-1),(2,3)]` into an identity matrix by suitable row transformations.
Concept: undefined >> undefined
