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#jeeadvanced 2019 #paper2 #solution #pyq sec^(-1)⁡(1/4  sec⁡(7π/12+kπ/2)sec⁡(7π/12+((k+1)π)/2))
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#jeeadvanced 2019 #paper2 #solution #pyq sec^(-1)⁡(1/4  sec⁡(7π/12+kπ/2)sec⁡(7π/12+((k+1)π)/2))
#jeeadvanced 2025 #paper1 #solution #pyq f:R→R by f(x)={(2-2x^2-x^2 sin⁡1/x& if x≠0 2& if x=0
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#jeeadvanced 2025 #paper1 #solution #pyq f:R→R by f(x)={(2-2x^2-x^2 sin⁡1/x& if x≠0 2& if x=0
#jeeadvanced 2025 #paper2 #solution #pyq If α=∫(1/2)^2  (tan^(-1)⁡x)/(2x^2-3x+2) dx ; then the
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#jeeadvanced 2025 #paper2 #solution #pyq If α=∫(1/2)^2  (tan^(-1)⁡x)/(2x^2-3x+2) dx ; then the
#jeeadvanced 2025 #paper2 #solution #pyq Let α=1/(sin⁡60^∘ sin⁡61^∘ )+1/(sin⁡62^∘ sin⁡63^∘ )+⋯+1/(si
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#jeeadvanced 2025 #paper2 #solution #pyq Let α=1/(sin⁡60^∘ sin⁡61^∘ )+1/(sin⁡62^∘ sin⁡63^∘ )+⋯+1/(si
#jeeadvanced 2025 #paper2 #solution #pyq Let f:R→R and g:R→(0,4) be functions defined byf(x)=log
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#jeeadvanced 2025 #paper2 #solution #pyq Let f:R→R and g:R→(0,4) be functions defined byf(x)=log
#jeeadvanced 2025 #paper2 #solution For a non-zero complex number z, let arg⁡(z) denote the principa
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#jeeadvanced 2025 #paper2 #solution For a non-zero complex number z, let arg⁡(z) denote the principa
#jeeadvanced 2025 #paper2 #solution #pyq Consider the vector x =ı ˆ+2ȷ ˆ+3k ,y =2ı +3ȷ +k and
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#jeeadvanced 2025 #paper2 #solution #pyq Consider the vector x =ı ˆ+2ȷ ˆ+3k ,y =2ı +3ȷ +k and
#jeeadvanced 2025 #paper2 #solution #pyq A factory has a total of three manufacturing units, M_1,M_2
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#jeeadvanced 2025 #paper2 #solution #pyq A factory has a total of three manufacturing units, M_1,M_2
#jeeadvanced 2025 #paper2 #solution #pyq Let a0,a1,…,a_23 be real numbers such that(1+2/5 x)^23=
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#jeeadvanced 2025 #paper2 #solution #pyq Let a0,a1,…,a_23 be real numbers such that(1+2/5 x)^23=
#jeeadvanced 2025 #paper2 #solution #pyq Let y(x) be the solution of the x^2 dy/dx+xy=x^2+y^2,x 1/e
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#jeeadvanced 2025 #paper2 #solution #pyq Let y(x) be the solution of the x^2 dy/dx+xy=x^2+y^2,x 1/e
#jeeadvanced2025 #paper2 #solution #pyq #jeeadvanced Let P(x1,y1 ) and Q(x2,y2 ) be two distinct
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#jeeadvanced2025 #paper2 #solution #pyq #jeeadvanced Let P(x1,y1 ) and Q(x2,y2 ) be two distinct
#jeeadvanced 2025 #paper2 #solution #pyq Let f:R→R f(x)=(6x+sin⁡x)/(2x+sin⁡x)& if x≠0 7/3& if
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#jeeadvanced 2025 #paper2 #solution #pyq Let f:R→R f(x)=(6x+sin⁡x)/(2x+sin⁡x)& if x≠0 7/3& if
#jeeadvanced 2025 #paper2 #solution #pyq Let S denote the locus of the mid-points of those chords of
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#jeeadvanced 2025 #paper2 #solution #pyq Let S denote the locus of the mid-points of those chords of
#jeeadvanced 2025 #paper2 #solution #pyq Let I=((1 0 0 1)) and P=((2 0 0 3)). Let Q=((x y z 4)) f
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#jeeadvanced 2025 #paper2 #solution #pyq Let I=((1 0 0 1)) and P=((2 0 0 3)). Let Q=((x y z 4)) f
#jeeadvanced 2025 #paper2 #solution #pyq Let S denote the locus of the point of intersection of the
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#jeeadvanced 2025 #paper2 #solution #pyq Let S denote the locus of the point of intersection of the
#jeeadvanced 2025 #paper2 #solution #pyq θ=tan^(-1)⁡(2tan⁡θ)-1/2 sin^(-1)⁡((6tan⁡θ)/(9+tan^2⁡θ)) is
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#jeeadvanced 2025 #paper2 #solution #pyq θ=tan^(-1)⁡(2tan⁡θ)-1/2 sin^(-1)⁡((6tan⁡θ)/(9+tan^2⁡θ)) is
#jeeadvanced 2025 #paper2 #solution #pyq the area of the region(x,y)∈R×R:x 0,y 1/x,5x-4y-1 ,4x+4y-17
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#jeeadvanced 2025 #paper2 #solution #pyq the area of the region(x,y)∈R×R:x 0,y 1/x,5x-4y-1 ,4x+4y-17
#jeeadvanced 2025 #paper2 #solution #pyq Let x0 be the real number such that e^(x0 )+x0=0. For a
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#jeeadvanced 2025 #paper2 #solution #pyq Let x0 be the real number such that e^(x0 )+x0=0. For a
#jeeadvanced 2025 #paper1 #solution #pyq Let w =ı ˆ+ȷ ˆ-2k ̂, and u and v be two vectors, such that
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#jeeadvanced 2025 #paper1 #solution #pyq Let w =ı ˆ+ȷ ˆ-2k ̂, and u and v be two vectors, such that
#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. For a real number
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#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. For a real number
#jeeadvanced 2025 #paper1 #solution #pyq Consider the following frequency distribution:Value 4 5 8
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#jeeadvanced 2025 #paper1 #solution #pyq Consider the following frequency distribution:Value 4 5 8
#jeeadvanced 2025 #paper1 #solution #pyq For all x0, let y_1 (x),y_2 (x), and y_3 (x) be the
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#jeeadvanced 2025 #paper1 #solution #pyq For all x0, let y_1 (x),y_2 (x), and y_3 (x) be the
#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. Let f:R→R be a
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#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. Let f:R→R be a
#jeeadvanced 2025 #paper1 #solution #pyq Let α and β be the real numbers such thatlim(x→0) 1/x^3
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#jeeadvanced 2025 #paper1 #solution #pyq Let α and β be the real numbers such thatlim(x→0) 1/x^3
#jeeadvanced 2025 #paper1 #solution #pyq Let S be the set of all seven-digit numbers that can be
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#jeeadvanced 2025 #paper1 #solution #pyq Let S be the set of all seven-digit numbers that can be
#jeeadvanced 2025 #paper1 #solution #pyq For any two points M and N in the XY-plane, let MN denote
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#jeeadvanced 2025 #paper1 #solution #pyq For any two points M and N in the XY-plane, let MN denote
#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. Let z_1=1+2i and
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#jeeadvanced 2025 #paper1 #solution #pyq Let R denote the set of all real numbers. Let z_1=1+2i and
#jeeadvanced 2025 #paper1 solution #pyq Let N denote the set of all natural numbers, and Z denote
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#jeeadvanced 2025 #paper1 solution #pyq Let N denote the set of all natural numbers, and Z denote
#jeeadvanced 2025 Paper 1 solution #pyq Let the set of all relations R on the set {a,b,c,d,e,f},
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#jeeadvanced 2025 Paper 1 solution #pyq Let the set of all relations R on the set {a,b,c,d,e,f},
#jeeadvanced 2025 Paper 1 Solution #pyq Let L1 be the line of intersection of the planes given by
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#jeeadvanced 2025 Paper 1 Solution #pyq Let L1 be the line of intersection of the planes given by