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🍁A∂vαทcє Maths🍁

🍁A∂vαทcє Maths🍁

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Ladder theorm 1/x= 1/70+1/60-1/40 1/x= 5/840 X = 168

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n²x² + 1/x² = n n(nx² + 1/nx²) = n (nx² + 1/nx²) = 1 So (nx²)³ = - 1 n³x⁶ = - 1 n³x³ = - 1/x³ (nx)³ = - 1/x³ 1/(nx)³ = - x³ Now x³ + 1/(nx)³ x³ - x³ 0

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Credit - Vivek Gupta😍
Credit - Vivek Gupta😍

Ye kriye
Ye kriye

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CD +AB 1CE It’s given that C+A=C(mod10) A=0(mod10) So A=0 but this is not possible because then 1CE will not be possible So it means B+D is a two digit number Which means C+A+1=C(mod10) A+1=0(mod10) A=-1(mod10) A=9(mod10) So A=9

A,B,C,D,E can take max value of 9 as they are digits 10A+B+10C+D= 100+10C+E 10A+B+D=100+E At Max value of D=B=9 and E=1 10A=83 A= 8.3 So min value of A should be 8.3 in worst case so A has to take 9 90+B+D= 100+E B+D= 10+E B,D,E should be distinct and none can be 9 8+7= 10+5 or any other combination C can take any number from 1 to 4 So numbers will be For example 98 and 17 115 Many such numbers are possible But value of A is fixed at 9 Credit - Vivek Gupta

A,B,C,D,E can take max value of 9 as they are digits 10A+B+10C+D= 100+10C+E 10A+B+D=100+E At Max value of D=B=9 and E=1 10A=83 A= 8.3 So min value of A should be 8.3 in worst case so A has to take 9 90+B+D= 100+E B+D= 10+E B,D,E should be distinct and none can be 9 8+7= 10+5 C can take any number from 1 to 4 So numbers will be For example 98 and 17 115 Credit @viki600

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Credit @viki600
Credit @viki600

Solve it
Solve it

40-20-4*2=12% 112%==1000 100%==6250/7 6250/7*3.5==3125 3500-3125==375 GM

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