3. Write $$ (5 imes 1.000)+(6 imes 10)+ $$ $$ (3 imes 1)+(9 imes 1 / 10)+(2 imes 1 / 1000) $$ $$ n $$ standard form.

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3. Write $$ (5 	imes 1.000)+(6 	imes 10)+ $$ $$ (3 	imes 1)+(9 	imes 1 / 10)+(2 	imes 1 / 1000) $$ $$ n $$ standard form.

UpStudy AI · Accepted Answer

Calculate or simplify the expression $$ (5*1.000)+(6*10)+(3*1)+(9*1/10)+(2*1/1000) $$.
Calculate the value by following steps:
- step0: Calculate:
  $$\left(5	imes 1ight)+\left(6	imes 10ight)+\left(3	imes 1ight)+\left(\frac{9	imes 1}{10}ight)+\left(\frac{2	imes 1}{1000}ight)$$
- step1: Reduce the fraction:
  $$\left(5	imes 1ight)+\left(6	imes 10ight)+\left(3	imes 1ight)+\left(\frac{9	imes 1}{10}ight)+\left(\frac{1}{500}ight)$$
- step2: Multiply:
  $$5+\left(6	imes 10ight)+\left(3	imes 1ight)+\left(\frac{9	imes 1}{10}ight)+\left(\frac{1}{500}ight)$$
- step3: Multiply the numbers:
  $$5+60+\left(3	imes 1ight)+\left(\frac{9	imes 1}{10}ight)+\left(\frac{1}{500}ight)$$
- step4: Multiply:
  $$5+60+3+\left(\frac{9	imes 1}{10}ight)+\left(\frac{1}{500}ight)$$
- step5: Multiply:
  $$5+60+3+\left(\frac{9}{10}ight)+\left(\frac{1}{500}ight)$$
- step6: Remove the parentheses:
  $$5+60+3+\frac{9}{10}+\left(\frac{1}{500}ight)$$
- step7: Remove the parentheses:
  $$5+60+3+\frac{9}{10}+\frac{1}{500}$$
- step8: Add the numbers:
  $$68+\frac{9}{10}+\frac{1}{500}$$
- step9: Reduce fractions to a common denominator:
  $$\frac{68	imes 10	imes 50}{10	imes 50}+\frac{9	imes 50}{10	imes 50}+\frac{1}{500}$$
- step10: Multiply the numbers:
  $$\frac{68	imes 10	imes 50}{500}+\frac{9	imes 50}{10	imes 50}+\frac{1}{500}$$
- step11: Multiply the numbers:
  $$\frac{68	imes 10	imes 50}{500}+\frac{9	imes 50}{500}+\frac{1}{500}$$
- step12: Transform the expression:
  $$\frac{68	imes 10	imes 50+9	imes 50+1}{500}$$
- step13: Multiply the terms:
  $$\frac{34000+9	imes 50+1}{500}$$
- step14: Multiply the numbers:
  $$\frac{34000+450+1}{500}$$
- step15: Add the numbers:
  $$\frac{34451}{500}$$
The expression $$ (5 	imes 1.000)+(6 	imes 10)+(3 	imes 1)+(9 	imes 1 / 10)+(2 	imes 1 / 1000) $$ in standard form is $$ 68.902 $$.
The expression simplifies to 68.902.

3. Write \( (5 \times 1.000)+(6 \times 10)+ \) \( (3 \times 1)+(9 \times 1 / 10)+(2 \times 1 / 1000) \) \( n \) standard form.

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