23 13/15 + 10 9/20 + 8 7/16 — step-by-step solution

⚠ 23 13/15 is read as the mixed number 23 + 13/15

⚠ 10 9/20 is read as the mixed number 10 + 9/20

Let's evaluate:

23

+ \frac{13}{15}

+ 10

+ \frac{9}{20}

+ 8

+ \frac{7}{16}

33

+ \frac{13}{15}

+ \frac{9}{20}

+ 8

+ \frac{7}{16}

41

+ \frac{13}{15}

+ \frac{9}{20}

+ \frac{7}{16}

41 + \frac{13 \times 4 + 9 \times 3}{15 \times 4} + \frac{7}{16}

41 + \frac{52 + 27}{60} + \frac{7}{16}

41 + \frac{79}{60} + \frac{7}{16}

41 + \frac{79 \times 4 + 7 \times 15}{60 \times 4}

41 + \frac{316 + 105}{240}

41 + \frac{421}{240}

ⓘThe fraction

\frac{421}{240}

is greater than 1: add its integer part

1

to the whole part:

\frac{421}{240} + 41

42 + \frac{181}{240}

▶Result:

42

\frac{181}{240}

The numeric value of:

42 + \frac{181}{240}

equals:

42 + \approx 0.7542

▷

\approx 42.7542