Korzystając z rysunku obok. Wyznacz pole trójkąta ABC. Te pola na rysunku to kolejno 3,4,2 na
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| 39 | ||
S= | , w pamięci liczone więc poczekaj na potwierdzenie ![]() | |
| 5 |
| 39 | 84 | |||
S= | +9= | ![]() | ||
| 5 | 5 |
1)
| x | 3 | ||
= | − ΔDSA i ΔASB− mają tę samą wysokość ⇔ | ||
| y | 4 |
| m | 4 | m | |||
= | ⇔ | =2− j.w | |||
| n | 2 | n |
| 3+v | m | 3+v | |||
= | ⇔ | =2 | |||
| w | n | w |
| v | x | v | 3 | ||||
= | ⇔ | = | |||||
| w+2 | y | w+2 | 4 |
| 18 | 21 | |||
w= | , v= | |||
| 5 | 5 |
| 18 | 21 | |||
PΔABC= | + | +9 | ||
| 5 | 5 |
| 84 | ||
PΔABC= | ||
| 5 |
| 3*2(2*4+3+2) | 39 | 84 | ||||
S = | = | ⇒ PΔABC = | ![]() | |||
| 42−3*2 | 5 | 5 |
1)
| v+w+2 | c | v | |||
= | = | ||||
| 3+4 | b | 3 |
| v+w+2 | v | ||
= | |||
| 7 | 3 |
| 3+v+w | d | w | |||
= | = | ||||
| 4+2 | e | 2 |
| 3+v+w | w | ||
= | |||
| 6 | 2 |
| 21 | 18 | |||
v= | =415, w= | =335 | ||
| 5 | 5 |
| 4 | ||
PΔABC=7+9+ | ||
| 5 |