Prove that `sum_(r=0)^n3^r^n C_r=4^n` ....

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Prove that `sum_(r=0)^n3^r^n C_r=4^n` .... Prove that `sum_(r=0)^n3^r^n C_r=4^n` ....
Prove: Σr=0 to n (3^r nCr)=4^n | Summation & Binomial Expansion | Binomial Theorem Prove: Σr=0 to n (3^r nCr)=4^n | Summation & Binomial Expansion | Binomial Theorem
prove that sigma r=0 to n 3^n nCr=4^n || Prove that `sum_(r=0)^n^n C_r3^r=4^n` prove that sigma r=0 to n 3^n nCr=4^n || Prove that `sum_(r=0)^n^n C_r3^r=4^n`
Prove that `sum_(r=0)^n^n C_r3^r=4^n` Prove that `sum_(r=0)^n^n C_r3^r=4^n`
Prove that \( \sum_{r=0}^{n} 3^{r}{ }^{n} C_{r}=4^{n} \). Prove that \( \sum_{r=0}^{n} 3^{r}{ }^{n} C_{r}=4^{n} \).
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Prove that ` overset (n) underset (r=0) sum .^(n)C_(r)*3^(r)=4^(n).` Prove that ` overset (n) underset (r=0) sum .^(n)C_(r)*3^(r)=4^(n).`
Prove that ∑_r=0^n 3^r nC_r=4^n. Prove that ∑_r=0^n 3^r nC_r=4^n.