Prove That 1.3+2.3^2+3.3^3+4.3^4+⋯+n.3^𝑛= ((2𝑛−1) 3^(𝑛+1)+3)/4

Tonton & Download Video Musik Gratis

🏠 Beranda
⬇ DOWNLOAD NOW
Kalau muncul iklan pop-up, tutup lalu klik tombol kembali

Download lagu Prove That 1.3+2.3^2+3.3^3+4.3^4+⋯+n.3^𝑛= ((2𝑛−1) 3^(𝑛+1)+3)/4 secara gratis hanya untuk keperluan promosi. Dukung artis favorit kamu dengan membeli musik original di iTunes atau platform resmi lainnya.

🎬 Download Lagu Lainnya

1.3+2.3^2+3.3^3+...+n.3^n = ((2n-1)3^(n+1) + 3)/4 n greater or equal to 1 Mathematical Induction 1.3+2.3^2+3.3^3+...+n.3^n = ((2n-1)3^(n+1) + 3)/4 n greater or equal to 1 Mathematical Induction
Prove by the principle of Mathematical induction |1.3 + 2.3^2 + 3.3^3 +…+ n.3^n=((2n-1)3^(n-1) +3)/4 Prove by the principle of Mathematical induction |1.3 + 2.3^2 + 3.3^3 +…+ n.3^n=((2n-1)3^(n-1) +3)/4
`1.3+2.3^2+3.3^3+..............+n.3^n=((2n-1)3^(n+1)+3)/4` `1.3+2.3^2+3.3^3+..............+n.3^n=((2n-1)3^(n+1)+3)/4`
Mathematical Induction: Prove that 1.3 + 2.3^2 + ... + n. 3^n = ( (2 n - 1) 3^(n+1) + 3 ) /4 Mathematical Induction: Prove that 1.3 + 2.3^2 + ... + n. 3^n = ( (2 n - 1) 3^(n+1) + 3 ) /4
\[ 1.3+2.3^{3}+3.3^{3}+\ldots . .+n \cdot 3^{n}=\frac{(2 n-1) 3^{n+... \[ 1.3+2.3^{3}+3.3^{3}+\ldots . .+n \cdot 3^{n}=\frac{(2 n-1) 3^{n+...
1.3+2.3^2+....+n.3^n=(2n-1)3^(n+1)+3/4 #MathematicalInduction #Algebra L420 1.3+2.3^2+....+n.3^n=(2n-1)3^(n+1)+3/4 #MathematicalInduction #Algebra L420
use the principle of mathematical induction to show that 1.3+2.3²+3.3³+...+n.3ⁿ=((2n-1)3^(n+1) +3)/4 use the principle of mathematical induction to show that 1.3+2.3²+3.3³+...+n.3ⁿ=((2n-1)3^(n+1) +3)/4
Mathematical Induction: Prove that 1.3 + 2.3^2 + ... + n. 3^n = ( (2 n - 1) 3^(n+1) + 3 ) /4 Mathematical Induction: Prove that 1.3 + 2.3^2 + ... + n. 3^n = ( (2 n - 1) 3^(n+1) + 3 ) /4