Gate 2022 Mathematics Solution | Complete Solution | 1 to 65 | By Vanita Ma'am

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GATE Mathematics Solution Series
Q.1 to Q.65
By Vanita Ma'am
Axiomatikos
Institution of Mathematics
Contact : +91-8433218478 & +91-7901716990

#gatecoachingonline #gatesolutions #mathematics #gate
As you grow older, an injury to your, In a 500 m race, P and Q have speeds in the ratio of 3 ∶ 4. Q starts the race
when P has already covered 140 m.Three bells P, Q, and R are rung periodically in a school,
Some bottles are cups,All cups are knives,The figure below shows the front and rear view of a disc, which is shaded with
identical patterns,Altruism is the human concern for the wellbeing of others,
There are two identical dice with a single letter on each of the faces,The price of an item is 10% cheaper in an online store S compared to the price
at another online store M,The letters P, Q, R, S, T and U are to be placed one per vertex on a regular convex
hexagon,An ant is at the bottom-left corner of a grid,Let M ∈ Rm×n with m n 2. If rankM = n, then the system of
linear equations Mx = 0 has x = 0 as the only solution,Consider the real function of two real variables given by
u(x, y) = e2xsin 3x cos 2y cosh 3y − cos 3x sin 2y sinh 3y,where C is the circle of radius 2 centred at the origin taken in the anti-clockwise
direction is,If X0 contains
two distinct points x and y and the line segment joining them,Let ek : k ∈ N be an orthonormal basis for a Hilbert space H,Neither M nor N is connected,converges to
2,The initial value problem,If eigenfunctions corresponding to distinct eigenvalues λ of the Sturm-Liouville
problem,boundary conditions
u(0, t) = 1 and u2, t = 3, t 0, at x = 1 is,Consider 0, 1, T1, where T1 is the subspace topology induced by the Euclidean
topology on R,Let p : 0, =1, T1 → 0, 1}, T2 be the quotient map,Consider the
set
Δ = x, x, x, · · · | x ∈ R
with the subspace topology induced from Y,The spectral radius of the Jacobi iterative matrix is less than 1,The number of non-isomorphic abelian groups of order 22.33.54,The number of subgroups of a cyclic group of order 12 is,3(n+1)z2n,The number of zeros of the polynomial
2z^7 − 7z^5 + 2z^3 − z + 1,then the value of
α^2 − α + 1 is,The maximum value of fx, y= 49−x^2−y^2 on the line x+3y = 10 is,then the value of a3 + b3,The Bessel functions Jα(x), x 0, a R satisfy,The partial differential equation
is transformed to,not an integral domain, but has 0 as the only nilpotent element,For any r1, r2 ∈ R, there exists a unique r ∈ R such that r − r1 ∈ J1
and r − r2 ∈ J2,converges at x = −3 and diverges at x = 6,{fn} is not equicontinuous on [0, 1],Let (Q, d) be the metric space with d(x, y) = x−y. Let E = p ∈ Q : 2 p2 3,If M is the kernel of I − T,Suppose that T : X → Y is linear and
S : Y → Z is linear, bounded and injective,The first derivative of a function f ∈ C∞−3, 3 is approximated by an interpolating
polynomial of degree 2, using the data,with the initial conditions
u(x, 0) = sin x + sin 2x + sin 3x,Let T : R2 → R2 be a linear transformation defined by
T((1, 2)) = (1, 0) and T2, 1= 1, 1,Maximize: 5x1 + 12x2,Let K denote the subset of C consisting of elements algebraic over Q,Let T be a M¨obius transformation such that T0 = a, Ta = 0 and T = −α,Da is a linear isometry,ϕn = CnPn, where
Cn is a constant and Pn is the Legendre polynomial of degree n,T is the smallest topology on R in which all the singleton
sets are closed,Consider Z, T, where T is the topology generated by sets of the form,Let x0 and y0 be feasible solutions of the primal and its dual,Three companies C1,C2 and C3 submit bids for three jobs J1, J2 and J3,

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Best online platform for CSIR NET, IIT JAM and IIT GATE. All Avilable contents are very useful. Thank you so much sir and ma'am for this video.😍😍

rKeshav
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Since from last 2 years I am preparing for GATE but i would say Axiomatikos team is the best team have found. Kudus to the team god bless you guys.

sunfox_tech
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Thnks mam for this class...These questions are also helpful for pgt exam.

alok-mvtx
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This is great explanation I ever seen on YouTube, thanks for your your effort.

arjunshukla
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Nice explanation by the Intellectual people....Axiomatikos is the only place where we get such complete paper explanation.... Thank you ma'am and sir...

GautamKumar-dxhr
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Thanku for explaining so many concepts in one video.
Great Work.
Watching all your videos. 😊

zerotoinfinity
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Great work Axiomatikos team. really love your content!!

Rohitkumar-uskj
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Thank u so much qualified CSIR NET JRF AIR113 bcz of this academy thank u mam and prabhakar sir

sandeeppawar
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A well explained lecture, brushes up all concepts. Thank you axiomatikos for such a great video

kumardeepak
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The lecture is really well explained and I am feeling blessed to have such videos from axiomatikos. 😍

soumyakantisaha
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Nice explanation... Great tutors
Thanks Axiomatic

Happy Learning..

GazalGaun
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Great explanation sister ...lagi raho issi tarah 👌👌

MAHESHKUMAR-jzfe
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Extremely helpful for the candidates... Good work Vanita & Ashok and kudos to team Axiomatikos 👏🙏

ajaybilare
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Thank u so much Mam for the video🙂..The analysis was really good and it really helped in refreshing concepts..

priyankachamoli
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Extremely helpful for the candidate who prepare for Net and Gate. Great work by Axiomatic team.... ❤👌👌👌

themathematicscantor
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Thanks sir and ma'am
Please youtube pr iitgate2023 ka batch start kriye🙏🙏🙏🙏🙏🙏

alkagupta
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शानदार कोशिश है अशोक सर
बिल्कुल कृष्टल किलियर कर दिये सर आप👍👍

Smridhsanatan
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Very helpfull video ma'am and the methods you used to explain are great and it made my learnings easy and solutions are great thanku and keep going and we will be there to catch your videos 🙏

diwakarsingh
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Commendable ....really helpful
Keep it up👍

yashwantkumar
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Please UPLOAD GATE 2006 SOLUTIONS ALSO.

ritikasharma