This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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9. Tafuta eneo la msambamba ufuatao: (Pata eneo la trapeza ifuatayo, kwa kudhani ni trapeza pacha (isosceles trapezoid) kwani umbo linaonyesha trapeza na si msambamba (parallelogram) kama ilivyoelezwa.)
Hatua ya 1: Tambua vipimo vya trapeza. Trapeza ina urefu wa msingi wa juu na msingi wa chini . Upande mmoja mteremko ni . Kwa trapeza pacha, tofauti ya nusu ya misingi inatoa urefu wa sehemu ya msingi wa chini inayounda pembetatu ya kulia na urefu .
Hatua ya 2: Tafuta urefu () wa trapeza kwa kutumia kanuni ya Pythagoras. Katika pembetatu ya kulia, ni upande mmoja, ni upande mwingine, na ni hipotenusi.
Hatua ya 3: Kokotoa eneo la trapeza. Eneo la trapeza hutolewa na fomula: .
Eneo la trapeza ni:
10. Tafuta eneo la mcheduara ufuatao iwapo umefungwa upande mmoja. (Tumia ) (Pata eneo la umbo lifuatalo. Umbo hili lina mstatili katikati na nusu-duara mbili kwenye ncha zake.)
Hatua ya 1: Tambua vipimo vya umbo. Urefu jumla wa umbo ni . Kipenyo cha nusu-duara ni . Hivyo, rediasi ya nusu-duara ni .
Hatua ya 2: Kokotoa vipimo vya mstatili. Upana wa mstatili ni sawa na kipenyo cha duara, yaani . Urefu wa mstatili ni urefu jumla ukiondoa rediasi mbili (moja kila upande): Urefu wa mstatili .
Hatua ya 3: Kokotoa eneo la mstatili. Eneo la mstatili = urefu upana
Hatua ya 4: Kokotoa eneo la duara kamili (kutoka nusu-duara mbili). Nusu-duara mbili huunda duara kamili. Eneo la duara =
Hatua ya 5: Kokotoa eneo jumla la umbo. Eneo jumla = Eneo la mstatili + Eneo la duara
Eneo la umbo ni: Tuma swali linalofuata 📸
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9. Tafuta eneo la msambamba ufuatao: (Pata eneo la trapeza ifuatayo, kwa kudhani ni trapeza pacha (isosceles trapezoid) kwani umbo linaonyesha trapeza na si msambamba (parallelogram) kama ilivyoelezwa.) Hatua ya 1: Tambua vipimo vya trapeza.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.