0 Write as a single power of 2 : $$ \frac{2^{-8} \times 2}{2^{-3}} $$

Question

UpStudy AI · Accepted Answer

Calculate or simplify the expression $$ \frac{2^{-8} 	imes 2}{2^{-3}} $$.
Calculate the value by following steps:
- step0: Calculate:
  $$\frac{2^{-8}	imes 2}{2^{-3}}$$
- step1: Multiply by $$a^{-n}:$$
  $$2^{-8}	imes 2	imes 2^{3}$$
- step2: Multiply the terms:
  $$2^{-8+1+3}$$
- step3: Add the numbers:
  $$2^{-4}$$
- step4: Express with a positive exponent:
  $$\frac{1}{2^{4}}$$
- step5: Evaluate the power:
  $$\frac{1}{16}$$
The expression $$\frac{2^{-8} 	imes 2}{2^{-3}}$$ can be simplified to $$\frac{1}{16}$$ or $$0.0625$$, which can be written as a single power of 2 as $$2^{-4}$$.
The expression simplifies to $$2^{-4}$$.

0 Write as a single power of 2 : \[ \frac{2^{-8} \times 2}{2^{-3}} \]

Real Tutor Solution

Answer

Solution

Mind Expander

Related Questions

Latest Algebra Questions