Respuesta :
Let the total no. of matches played be M.
If he won 70% of all matches then he lost 100-70 that is 30% of his total matches throughout his career.
So,
[tex] \frac{30}{100} \times M = 45 \\ M= 45 \times \frac{10}{3} \\ M= 150[/tex]
Total no. of matches he played throughout his career is 150.
If he won 70% of all matches then he lost 100-70 that is 30% of his total matches throughout his career.
So,
[tex] \frac{30}{100} \times M = 45 \\ M= 45 \times \frac{10}{3} \\ M= 150[/tex]
Total no. of matches he played throughout his career is 150.
Answer:
Let the number of matches he played overall = 'x'.
(i) Number of matches he won = 70%.
(ii) Number of matches he lost = 30%.
Given that, he lost 45 matches in his career.
⇒ 30% of x = 45
⇒ 30/100 * x = 45
⇒ 30x = 4500
⇒ x = 4500/30
⇒ x = 150.
Therefore, the number of matches he played overall = 150.