Solução - Solucionador Tiger Algebra

$$ci\left(8827,10,1,28\right)$$

Use $$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$ com $$P=8.827$$, $$r=10\%$$, $$n=1$$, $$t=28$$.

$$ci\left(8827,10,1,28\right)$$

Use $$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$ com $$P=8.827$$, $$r=10\%$$, $$n=1$$, $$t=28$$.

$$P=8827,r=10\%,n=1,t=28$$

Use $$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$ com $$P=8.827$$, $$r=10\%$$, $$n=1$$, $$t=28$$.

$$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$

Use $$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$ com $$P=8.827$$, $$r=10\%$$, $$n=1$$, $$t=28$$.

$$Nextcomputer/n,nt,and{\left(1+r/n\right)}^{\left(nt\right)}.$$

Use $$A=P{\left(1+r/n\right)}^{\left(nt\right)}$$ com $$P=8,827$$, $$r=10\%$$, $$n=1$$, $$t=28$$.