Question and Answers Forum
AllQuestion and Answers: Page 111
Pg 106 Pg 107 Pg 108 Pg 109 Pg 110 Pg 111 Pg 112 Pg 113 Pg 114 Pg 115
|
Question and Answers Forum |
|
AllQuestion and Answers: Page 111 |
| Prove that 2^(sin^2 θ) + 2^(cos^2 θ) ≥ 2(√2). |
|
|
|
|
| is it a polynomial? x^3 −2x^2 +(√x^2 )+10 |
| is it a polynomial? 2x^2 +3x−(2/x^(−2) ) |
| (√(1 + 2023(√(1 + 2024(√(1+ 2025(√(1 + 2026(√(1 + ..............∞)))))))))) = ? |
| 2^(2024) = x (mod 10) |
| proove e^(iπ) +1=0 |
|
|
| (E,<,> ): prouve <x,y>=(1/4)Σ_(k=o) ^3 i^k ∣∣x + i^k y∣∣^2 |
|
|
| Given that (3−(√n))^2 =m−6(√2) where m,n are positive integers find m−n |
| To Tinkutara Please remove the user “MathedUp”. He had this profile picture and now he uploaded porn pictures. I made screenshots in case he deletes those before you noticed. |
| If x = ((√3)/2) then (((√(1 + x)) + (√(1 − x)))/( (√(1 + x)) − (√(1 − x)))) = ? |
| Given f(x+1)=2^(f(x)) .f(1) and f(1)= 16 then f(2016)=? |
| 2+(2/(2−(2/(2+(2/(2−(2/(2+(2/3))))))))) =? |
| (dx/dt)= y+4z ....(1) (dy/dt) = z−x.....(2) (dz/dt) = x − y....(3) solve the sistem by operator ( elemination method ) |
| calculate ∫_0 ^∞ (dx/(1+x^4 +x^8 )) |
| As reported some users uploaded wrong pictures. Priviledge of following users are now elevated so that they can delete any post. mr W Rasheed Sindhi ajfour mnjuly1970 cortano12 Frix The above users can now directly delete any post by any user. |
| 9 Mathematical Analysis ( I ) (X , d ) is a metric space and { p_n }_(n=1) ^∞ is a sequence in X such that , p_n →^(convergent) p . If , K= {p_n }_(n=1) ^∞ ∪ { p } then prove K , is compact in X . |
| ∫∫_D (4y^2 sin(xy))dxdy = ??? D: x=y x=0 y=(√(π/2)) 0≤x≤y 0≤y≤(√(π/2)) |
| x = 2 (mod 7) x=3 (mod 4) x=? |
| write the following recursive function in explicit form f(1)=1 f(n+1)=(n+1)f(n)+n! |
| lim_(x→0^+ ) xln(e^x −1) |
|
|
| if a+b+c+d+e+f=10 and a^2 +b^2 +c^2 +d^2 +e^2 +f^2 =25, find a_(min) and f_(max) . |
Pg 106 Pg 107 Pg 108 Pg 109 Pg 110 Pg 111 Pg 112 Pg 113 Pg 114 Pg 115 |