How do you evaluate the expression $(0.5 + 4.8) \times 5.78 - \frac{5.367}{0.367} + 13 \times 0$ $(0.5 + 4.8) times 5.78 - 5.367 / 0.367 + 13 times 0$ ?

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Answer 1 · 2017-05-30T01:22:03

See a solution process below:

First, evaluate the term within the Parenthesis first:

$0.5 + 4.8 \times 5.78 - \frac{5.367}{0.367} + 13 x 0 \Rightarrow$ $color(red)(0.5 + 4.8) xx 5.78 - 5.367/0.367 + 13 x 0 =>$

$5.3 \times 5.78 - \frac{5.367}{0.367} + 13 x 0 \Rightarrow$ $5.3 xx 5.78 - 5.367/0.367 + 13 x 0 =>$

Next, execute the two Multiplications and one Division operation left to right:

$5.3 \times 5.78 - \frac{5.367}{0.367} + 13 x 0 \Rightarrow$ $color(red)(5.3 xx 5.78) - 5.367/0.367 + 13 x 0 =>$

$30.634 - \frac{5.367}{0.367} + 13 x 0 \Rightarrow$ $30.634 - 5.367/0.367 + 13 x 0 =>$

$30.634 - \frac{5.367}{0.367} + 13 x 0 \Rightarrow$ $30.634 - color(red)(5.367/0.367) + 13 x 0 =>$

$30.634 - 14.624 + 13 x 0 \Rightarrow$ $30.634 - 14.624 + 13 x 0 =>$

$30.634 - 14.624 + 13 x 0 \Rightarrow$ $30.634 - 14.624 + color(red)(13 x 0) =>$

$30.634 - 14.624 + 0$ $30.634 - 14.624 + 0$

Now, execute the Subtraction and Addition operations left to right:

$30.634 - 14.624 + 0 \Rightarrow$ $color(red)(30.634 - 14.624) + 0 =>$

$16.010 + 0 \Rightarrow$ $16.010 + 0 =>$

$16.010 + 0 \Rightarrow$ $color(red)(16.010 + 0) =>$

$16.010$ $16.010$ rounded to the nearest thousandth

How do you evaluate the expression (0.5+4.8)×5.78−5.3670.367+13×0(0.5 + 4.8) times 5.78 - 5.367 / 0.367 + 13 times 0?