Soal Limit Fungsi Aljabar By Bimbel Jakarta Timur
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Soal Limit Fungsi Aljabar Bimbel Jakarta Timur |
Sebelum lebih jauh mari kita bahas pengertian Limit Fungsi yaitu suatu konsep matematika tentang perilaku suatu fungsi yang mendekati suatu titik masukan tertentu.
Penyelesaian persamaan dan kumpulan persamaan adalah bagian penting dan penting secara historis dari apa yang kita sebut Aljabar. Aljabar umumnya digunakan dalam rumus ketika kita dapat mengubah salah satu angka atau setidaknya salah satu angka tidak diketahui. Pada soal latihan ini, kita akan mempelajari aljabar limit.
Metode aljabar digunakan untuk menghitung limit. Beberapa metode penting adalah metode faktorisasi, evaluasi menggunakan batas baku, metode substitusi langsung, rasionalisasi dan evaluasi batas tak terhingga.
Untuk mencari limit suatu fungsi secara aljabar, ada empat teknik untuk dipilih: memasukkan nilai x, memfaktorkan, merasionalkan pembilangnya, dan menemukan penyebut persekutuan terkecil.
Tempat terbaik untuk memulai adalah teknik pertama. Kita hanya dapat menggunakan teknik ini jika fungsinya kontinu pada nilai x yang kita ambil limitnya. Jika fungsi tidak terdefinisi pada nilai x ini, Kita harus beralih ke teknik lain untuk menyederhanakan fungsi sehingga dapat memasukkan nilai x yang mendekati.
Selanjutnya mari berlatih dalam soal limit fungsi aljabar ini:
a. 2
b. 3
c. 6
d. 9
Pembahasan :
Teorama limit
2. Nilai dari
a. -6
b. -3
c. 2
d. 6
Pembahasan :
Teorama limit
maka nilai limit adalah
L=-3(2)=-6
3. Nilai dari
a. -5
b. 4
c. 5
d. 11
Pembahasan :
L=4² - 5
=16 - 5=11
4. Nilai dari
a. -1/2
b. 1/2
c. 3/4
d. 3/5
Pembahasan :
Jika bilangan -1 disubstitusi ke dalam fungsi akan menghasilkan bentuk
5. Nilai dari
a. -32
b. -8
c. 2
d. 4
Pembahasan :
Jika bilangan 4 disubstitusi ke dalam fungsi akan menghasilkan bentuk
maka fungsi harus difaktorkan dan menghilangkan bentuk yang sama.
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : 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)
6. Nilai dari
adalah....
a. -3
b. 3
c. 4,5
d. 9
Pembahasan :
Cara pemfaktoran ini adalah cara yang umum dilakukan dengan asumsi kamu mempelajari materi limit sebelum materi diferensial/turunan. Jika kamu sudah mempelajari materi turunan, kamu bisa menyelesaikan soal ini dengan dalil L'hopital atau cara turunan.
Turunkan masing-masing fungsi pembilang dan penyebut, setelah itu kamu dapat substitusi nilai batas limit.
cara turunan
7. Nilai dari
adalah.....
a. -4
b. 0
c. 3
d. 4
Pembahasan :
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![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : 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)
8. Nilai dari
adalah....
a. -5
b. -1/3
c. 3
d. 5
Pembahasan :
cara pemfaktoran
cara turunan (L'hopital)
9. Nilai dari
adalah....
a. -1
b. 1/9
c. 1/3
d. 3
Pembahasan :
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : 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)
10. Nilai dari
adalah...
a. -1
b. 1
c. 2
d. 4
Pembahasan :
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : 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)
11. Nilai dari
adalah.....
a. -1/3
b. -1/6
c. 1/3
d. 4
Pembahasan :
Bentuk limit ini diselesaikan dengan perkalian sekawan
12. Nilai dari
adalah....
a.
Pembahasan :
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : 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)
13. Nilai dari
adalah.....
a. -30
b. -5
c. 5
d. 6
Pembahasan :
14. Nilai dari![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](data:image/png;base64,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)
6. Nilai dari
a. -3
b. 3
c. 4,5
d. 9
Pembahasan :
Cara pemfaktoran ini adalah cara yang umum dilakukan dengan asumsi kamu mempelajari materi limit sebelum materi diferensial/turunan. Jika kamu sudah mempelajari materi turunan, kamu bisa menyelesaikan soal ini dengan dalil L'hopital atau cara turunan.
Turunkan masing-masing fungsi pembilang dan penyebut, setelah itu kamu dapat substitusi nilai batas limit.
cara turunan
7. Nilai dari
a. -4
b. 0
c. 3
d. 4
Pembahasan :
Rasionalkan penyebut
8. Nilai dari
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjfrKmwTKyly2cPPXhGGcn4588nFsACs8H-4qQ-iaoVx2-9I_ABC61q19sKjYYhzhjEWyPPyFTiCx_qdKhCOB8gTnNDHxnp5-PcvSUGwEPTqLRb4IgjaF32VtnnTMKrRO4LhUyX99tNVvue/w200-h47-rw/lim8.jpg)
a. -5
b. -1/3
c. 3
d. 5
Pembahasan :
cara pemfaktoran
cara turunan (L'hopital)
9. Nilai dari
a. -1
b. 1/9
c. 1/3
d. 3
Pembahasan :
10. Nilai dari
a. -1
b. 1
c. 2
d. 4
Pembahasan :
11. Nilai dari
a. -1/3
b. -1/6
c. 1/3
d. 4
Pembahasan :
Bentuk limit ini diselesaikan dengan perkalian sekawan
12. Nilai dari
a.
Pembahasan :
13. Nilai dari
a. -30
b. -5
c. 5
d. 6
Pembahasan :
14. Nilai dari
adalah.....
a. -9
b. -7
c. 9
d. 16
Pembahasan :
15. Nilai dari![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](data:image/png;base64,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)
21. Nilai dari
adalah....
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
a=koefisien suku pertama=4
p= koefisien suku kedua=4
karena a=p, maka nilai limit=0
22. Nilai dari
adalah....
a. 1/3
b. 2/3
c. 2/9
d. 4
Pembahasan :
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](data:image/png;base64,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)
Jika a > p, maka nilai limit=∞
Jika a=p, maka nilai limit=
Jika a < p, maka nilai limit=- ∞
a=9, b=6, c=4
p=9, q=2
karena a=p, maka
23. Nilai dari
adalah....
a. 5/8
b. 5/4
c. -1/8
d. -1/4
Pembahasan :
a=4, b=2
p=4, q=-3
24. Nilai dari
adalah....
a. -6,4
b. -5,6
c. 5,6
d. 6,4
Pembahasan :
25. Nilai dari
adalah....
a. 2,5
b. 3,5
c. 4,5
d. 7,5
Pembahasan :
a. -9
b. -7
c. 9
d. 16
Pembahasan :
15. Nilai dari
adalah.....
a. -4
b. -4/9
c. 4
d. 9
Pembahasan :
16. Nilai dari
adalah.....
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
Limit Tak Hingga
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANgAAABWCAYAAACtmlhFAAAYjklEQVR4Ae2dB5QURRPHwQDmgKigIuasmBMqZjGhYsKEARUMqJgz5hwxJzAnFESfWTwVc85i4lAxY86xv/3Vu/9+fXMzuzN7u+feXtd7uzPT09Ohuv/d1dXd1e1coMCBwIGKcaBdxUIOAQcOBA64ALBQCQIHKsiBALAKMjcEHTgQABbqQOBABTkQAFZB5oagAwcCwEIdCByoIAcCwCrI3FoO+t9//3X6KZ/RZ7m35WsAWFsu/Wbk/Z9//mn09e+//27PUfdGntrgQwBYGyz0cmSZ3urzzz931113nRswYIC74447LNjQizXmbgBYY36Ep5QcAEiPPfaY23nnnd1cc83lvvzyS/sy9GCNGRgA1pgfzX7yW/BJkya53377zcL86KOP7Oq/b3ZkDQGUM0zS/Ouvv1rIEydOzCeROACP4uIKXXnlla5nz575fAaA5VlmNwFgjfnR7CdVvLq6OrfUUku5MWPGuMMPP9zNN9987t5777XwVVGbHVkuAL/C//HHH/b83nvvuUcffdT9/PPPmaJ44oknLM2jRo1yRx99tKX57rvvLhjGmmuu6U444QTzU858FYy0Fb0MACtzYakFP/vss90iiyziLr30Unf++efb/UMPPVT2igjAFOerr77qDjjgALfooou6Oeec040fPz5T7kjnQgst5C666CI3bNgwS/ODDz6YT/Pff//t/vzzT/fXX3+Z2xdffOGWX355d9ttt9mzn5ZMEdew5wCwhMJVT8Rrv5dI8G7Ovr8hQ4a4OeaYw9XX11sFpNKrYvphJ4WHAuHqq6923333XZKXRu4K86STTnJTTjml69+/v6NHE+m9/6z04sb9YYcd5jp16uToAUePHm0A492NN97oFltsMQMT13vuuQdn88P4a/Lkyfas8N5++21TfgDGliJ6WnrtNKR0yi/PlaIAsBjO+gWg+2JXXzz69ttvrUKeeOKJFvpGG23kBg4cmI9JPU7eIeZm3LhxboYZZkjVCyluVOXbb7+9m2mmmUzEU7C8lx/connB7fvvvzfx8LjjjuPRbbLJJm7PPfe0ewB1+umnu/POO89dcskl5pcXu+yyi9t0002biKJXXXWV69q1q/vpp5/s+5b4W3fddd1uu+2WKiryL36IF6k+LMFTAFgJTPM/oYCi9OKLL5qIhshGD7Tgggtaj/Lyyy+b1zSF+uyzz7p5553Xvf/++9HgmzxTWSBEQkS8Ll26uFdeeaWJv6iDn3YUGt27d3cvvfSSAWjhhRd2O+64oz1Hv+P5xx9/dMsss4w78MADm7y+4YYb3BJLLNEEeE08ltFhyy23dPvvv3+qEMm3AKYPfF7IrRzXALAYLn799dc2DjnrrLPcyJEj3aBBg9y+++7rGHPQsxx//PGmnn7rrbfsa0S/22+/3SokFZsxCWMhiG+YJ0J0oxKrcO1lgb8333zTdevWzb4v4M1eqXJcccUVbsYZZ3R9+vRxI0aMcP369bNKhwiHwmPs2LHu4IMPtt6UdEG4812PHj2s98Ptq6++st4L5UV9TsQlfP8H+M8880wLn/AQCX1iTgyAtSRtvfXWDrE8DYlf+H399dfdqaee6oYPH2499IcffpgmiNR+AsByrFLlgWufffaZW3nlla0i/vDDD27w4MFuqqmmcoggAO/555+3CtyuXTu3++67G6PRFM4+++xWuRGPCpFfuL6/Tz/91ICJBo/xzznnnOPmn39+d9lll9nznXfeaWCn8kdJ6T/iiCPcrLPOauLdMcccYz1nx44d3SmnnGKq9yeffNKttNJKrn379lapCAfFBqLo3HPP7Z5++ulo0LHPtP7qNfFAQ3PrrbdaOkk7Y7nFF1/c3XLLLfm0w6NffvklNry0json/mksaPyIj98666zj+vbt6+AfPxq8p556qmDQ8Ih03n///e7dd991Sy65pJVzlrFywQhyLwPAckzwC44xDKIZE6e07owxpptuOqfxFAxFnY04ReHQmw0dOtQKKDrXlQQmwogShYxSBBGPHxpIFAqIajwjZqJQeO655xp9qjhoDFZccUUTTalwEK0y47H11lsv/821115rjcGqq65qaUfb+cEHHzgADhGeD578hwVuGJehHElKOw0FlVdxFAiq4CtfrNtss82MH4oTJRI/PcNLJIckoneebbbZrCzx88ILL7gFFljA7bPPPg5tKSTe2kOJfwFgHiNp4aeffnprgeEn4gJAonWnBYZgOj/EMCovA+uotkyVNEsBoaBAlOOHkuThhx+2uCl4nvXO1wxaghr+SN8ss8xiLbAAgmYtCjAUDwARQNA4+KR0+xXZf590z8Q06fvmm28srYiciIgff/yxueHOj4qbhSfR+JQ+rihlxCv4A+BQJHFPXLyj0REv/LDeeecda8y22GIL39nCVBr5Lu7bRh+keAgAa2ASFZxlP507dzbxA2fU08wnITIiHvqE6EbPtt9++/nOdk/BqKCavEzpgKKEnrQ+NwZKQ8xdIeqh2RMdeuihlsZjjz1WTnZFhJt22mlNDMXBr/R+JW70UYYHREN696TGIENQTbySPj+98rDVVlvlx71y4xrnl/Fxhw4drIeXH98f95Sh7+aHmeU+AKyBW7Rq3XO9FWIZmj+WOLFKYeaZZ26inaL1ZLyDX9TRGrvwHe9UQFkKIur3mWeesZ6TsUEaogWn96VRgBjvLLfccpYnWnQRihbU74hDgEDLoRjbaVmX/JZ6RYuIuIamEVJl5YqC5I033sgHzZiX+St6HlVoGpc0WtB8ILkbJArEO0jh2EPMX+/eva0xYtwYpWLfRv0Xew4Aa+AQhc4Yh0pHpaaSIM/PM8887txzz3XXX3+9/aQhZFUGmit6MbSNVFSu0UpVrACS3gMwAJ8GYKjWEWNXWGEF0wASJnNWpO3mm2829f1dd93lbrrpJnfQQQeZJnS11VYzhQjKk9dee83mt7TlJClNad0BOWMuzYMBLIiejQaLZWPSwNIw0Jvsvffe5ge+ojBCckBkT0v0YFLTFwMJ42rEaa6ffPKJifiU62mnnZZfh5k23mL+AsAaOIRSA00hau4NN9zQAEYlQeyiZWTcguYQAEo7xUoLKgPjHApL81xqsYsxv9B7xjWMAdP0KigZqDCklwqDih7FAgoNiPkq0o5iA4UGhAaNdDMWQ6xUT2Yvm/nH2AfRVnwQwC6++GI3xRRTGMjQxkKI36SNeSwIzSCAm2aaafJrN+1FkT8UKJQhcSm+pE8ef/xx62GnnnpqUx6xEABwpplzTAozyT0AzOMMWsALL7zQTZgwwZY1oXK/4IILTPvFpDHjLiqPCHUuWzZY5aAWmXfFWlB9X64rFQvRi3EYPRY9BW4QlY2VGOzb8nsogIsShF6XZVmVJPEDEZq1maRPqnAaK+bUmPeDaFhouGgc/PSmTR9xKb5C3wBwpiiQTlAkVYoCwCrF2RBu4ECOAwFgoRoEDlSQAwFgFWRuCDpwIAAs1IHAgQpyIACsgswNQQcOBICFOhA4UEEONAtgxdShxd5XMF8h6MCBquBAswCmHGhyTxN8Apbc9Sz/4Ro40FY4UDLAWBHAciI2IrJCgLV8AAlrROw5YmkRJNC1FYaGfAYO+BwoGWAsamU3KwZWABSLRVlgyhIdlr5svvnmFk8AmM/ucN/WOJAJYPRQvrjHJkS2PbCyHGJ7AnuM6NG0qhuA6Rt9H3fl+yR33pWDFH45wgphtD0OUH+yUmaAqUdipfQqq6xiu0LTmsvywaaEJrnFueubUq4whzD5BQocaCkOlAywBx54wKwXsXMVoyds02ABKTtxtdocMRI3tiCwKFYtAItpMYzi25dgJbOMXKqnkf9yMENhEhbjQ/ZEsUo+/AIP0tSBvfbaK79bIkt9zAwwVVR2y7K1A9Ne0H333Web3nDbeOON826MxbSdA0dsQLAZj+0IssHHanRsT2CwhdXdkOKxhzL9CbAAnnSwUj78Ag8K1QFW3PPDCBEGWbNSZoApAvZOsVeKvUeitdde23bVsjVChLUfAEaPxUEB2EFgsx9GSdA4Xn755WYDA3GTvVWHHHKIPs33eHmHcBM40Mo4kAlgGr+w9wmrRxxuIDtyiINrrLGG7UQdmzOpBckNv9i7YI8PoiTgZMs6O0jZtk2466+/vgGWnbdQJXowCzj8BQ60IAdKAhib5hAFAYqIk0PYVdurV6+8lSXc6KkAEyIlxDgLN7bDM48GMZ7DhNayyy6b31kL6CTSmafwFzjQCjmQCWDKH2IeBlZ8s1+YUGZcdfLJJ+eBgRs2GNhOL4UGboy1CENu2IngWx2DQzwATD2m4g3XwIHWxoHMAMPACkYw6YEwO4zFIrZcr7766uaOiIfNA6wEMa7CGIu0imxjZ/xFT8fWdojt6kxUY6IMo5poJJlPCyJia6tKIb1xHMgMMOa86L04FwqQoJbH5gOgYayF+ptlU2jqmIRmnKaD4AAfbvjDOAuEP6wfYcEJexjYvpB4GETEuCILbq2JA5kBRm+FvUBEPLSFWLXF5BmrN5hPwKYdxCoPLDEdeeSReeMlHICAabGjjjoqP07DLh7mqtE2SjnC9wIZ94ECB1orBzIDLK5XwS06XooDSJxbHOOCeBjHlepy88tI97pWV0r/29RkBth/m9wQe7VwADCpwYw2rtWSxmpIRwBYNZRCK0wDoBLASD47KZhuYRlcoP9zoFkAY/ylo14IErV7tDXjoDffsCUtX6DWzwGJg5Q/Z3ExhkbxJcvBrT+H5clBJoAJHIAIm+acO8XJHTyjPUQ7iHreJxQX2Hf3l0+p5VMhKVx9J/ekZ7lX4zXawFRjGpUm8TnKf72PXuP840Yjyvwmq3ECNeZAZoAJHBzns8MOO5j2kAliFkwiIsQdWYM7anzOjRJFC4v5NA628wHKvJmOOpV/fV+tV9IJD5i6wBY75qKxHY82lZ0FLA0744wzyn7IQCn8EE+5Mm3ComvmOZmL5FgmDgXkjC8aURpK/Kn8/fgwcc2qHsxQB2rMgUwAg7k+g1ldzBInbI37hB9EB37cQ2xXYYkU9tMhFS73GO7nVHtASCvIVAA93tJLL20ncbA0C+KbaifyC8C22247W8FCw8NEOocc1NXV2Y4DTg4pZWV2ufMuwBAuiwaQNAA/ZiBII2cXj8gt5ubUGdaSJhGNLQsFtN0oyV9bdM8MML+SAwTWD1IIEC004zBWdTDBrB9AWWuttQxgmBNgjSKksGjVkePpxThri9NNmHxmiRVrGDkLOXp0qgVQhX/kiV6YeUG28tAD7LrrrjZ3CKiYC+QkkVIONqhEdv0yYHUOiwcoV7YPcbbzpEmTbD4TKYT0czADa0ivueaa/JGwPFMP/IMxKpHW1hhmJoCpMGAopyQOGzbMtpywvwuQAAJOzWCpFCs+ECv4cc4TBdSlSxez1YHYR1jq3Vi9wflQhEfLz2oPxCufELOiR7X676vpnh0GnIHFPiLyyPIwJuFJP8DTwuf/Os0qA66AiTE0E/8qK04gofzowTinjJMhASH+yEd9fb2VN8cfJY2/VGdaKq8tHV+xfGUCmALbZpttbPyFCMgYg5UYbD3RgWvypysViwIAPAKJCld+WPnB7mjEKXpExEL2hjF2QTxBbKk25int0StiIadLQojGVEqO5aFC0sggStHbFyLU3WxI1TFEhfyW+k78pBx79OhhxzMRVt++fd2gQYMsWEDF+AoxkCVv/NhypOOH8ATgKDMRwASwxfIo/+W4stcQKajaKBPAaI0pFAokiXjv/2jNOQBu2223zX/He8JSeDxDeuae71iO1Su3/QUAS9nBu2omRD/EYZ2LTEUFbPAMxQdjVhQIiF6FaNy4cbY/jnWdlSLxnfWgbCnifDSATY9FI0F5cHIkR+Vqa5GfFsZtbJhl7MzyN51jjRhJQ5LU4PphlOueRoAD6auNMgGslMQjz3OQnQozei0lzEp8o3RlDTvuO18bysF49bmeC2KMgrjMRtQoEY5+vOM7FAdShuhdND6e1TD575AsipH8T548Ob+GlO8Q8SVpIBomnZeMaA84GTfTU2v7EWBEGtFxusSjX7E0FXpPGHF55RvGtdEjZJW/uDCj78i3Oo7ou7jv07pVDGAkMprQOLe0Ca20P9LGucicY0xvS2tI5d5jjz1MRKrLaQApAE6FHDhwoMM8gs4QptfCZgPKHVTbomj+5Z7myq7xbt26Fe25iUOVjnCp7PQmKCFQWCCWb7DBBqZYogft16+faWzpqSB6HY6T5azkJCCZxwx/zJFy1G65KZpXP3zOyx4yZIjvZPdxZeC7UV6YHURrjdRBw1YoniYRFHGoOMBIrDKkhBdJ03/2mukCViQg8iDioPHT9AG7AGjpEdkY1HPWMECEMIWAiIXmDWUP5OfbHIr8AWbGsRxezg9FCPvuKHQddcpRq2glffLjeeSRR8yuCQd6Q7KRIsOw48ePt/xhLBYQQsxhop5H06t9eyov85Dij0qJSl8GYgYMGGBiJQaMZDAGkbO5WkY/XfSSCp84evbs6Xr37p3nH3N6o0aNyte9aDYYH6LdJd+crQ3/GSsznaLxJQ1Xc6niACOBqgS6NjfRlfqeHooxB0Z66KUgtt907drVCkIiEC09YOKH9hNAIPaxHk/kVwa5FboCDlp9wMCPZUeMfQA2z2z9oTIwEeyT4qHyIpbRIIgYw2LaAeNCotGjR1t+UKszPhw+fLiJcpo2KKWM6C3hBZWTH2GTdj8vAKC542g/bUyBMA2kOMk7/FGc8JKd8kmEVtefj+SMaCQQlG0ClnibFEYa94oBLE3k1eJHjKQlQyyjN9Kh5oCJXdkUnq/RQ/TCqtbgwYObZIPwVEhNXhZwUAXiiriqMZjvnvQ5S5U6dOiQX5KG1pIejErkG4al5aayY8qBhqEc5KePe+xOUuFRcvjv4uLy38fdw0d+eqdnGkO5cdUYzHfjPo7QC3Tq1ClvcjDOT7ncAsBynFRBYFoOLR+9gFr0MWPGGJDQ/DHwl19afibDmULw3SkYCr8UgPmFiqobgMlql/8ues84ip6OhkBgGpFTm1OJMNsQVZcjHjLXyNgLUp6i4Zb6zDgWgEXjLRZeXDqibjxH3QgXySOusYuLk3F1x44d8+bdk8KM+zarWwBYA8dgMozH+I6MnwIcFARUVH+V+MSJE21AjSjUuXNnV5dTgECs52M1CmE1F2AoKxgHSotoEST8+Ra98MJcFfOOGBfaaaedGn1FL83CbBYH0FNjURkCyL6I2+ijjA+MSTEBIVMRhT5nNzyNVX2DphWeI8aiTNJYiDTihzGkeMvVJ1b9aO7Od4+7Z6yG9OEvQMcfYjaNYzkpAKyBm8xLIdOzAkO9hnopKgwVE5shrNVDfkdFjUaOXgzrWvQ4DKwRzaBoBWiIJvWFsR+Tv0pLoQ/RDlJhmH9DpOXUG8YigB9lAHNqpB0lCu9Q1DDeAICMn1C1l3OlDBO+iKHFAMaaTdLcvn174yV5RGKAp4wdGZdCiH8ssWMJnRquKH/79++fP4Qk+s4C8f6YSEeRhekLypHVKyhKUPio/DzvzboNAGtgH+MGegxEG0QcKh4tPBOpEAoDChnjqswNQSNHjrTjmuj1+vTp4yaUabMhFYSWPG2LygQxFRpAsW6Tk21IOwCl1UdBQiUmjZoMZvxFfqnM2F1HQ1ouAjjMgQGGQpUdf0wQo5FVT6vGAgBI3EUFT/oR3ZMABpgBR7E4ySMKDZQj5J0xKtuuMDco3pSLD4QTANbATcYlKAnonShYKqnEJyoJFVWLlPlEFYfegPkmWsFykcLOEh5iK2IVROOAWIuSg4pH76vKynuFz2Cf3qZYT8M3pRDxKK6k7xGBmdpAvMYvDQtrIbFWJrDQgOCHBgw/co8LM02cfEdYzNcx7vZX1RRLb1ychdwCwHLcoYLRirGdxp8oFuPUavrPcQUR9Sf/pVxVUeLiiYbnx4tyBhGI1nno0KFRr4mV0w+jyUcZHUizwkuTfgUf51fh+H7wF/UrN/xH3+lbXZPeKwz5K8e1zQLMZzItOep5Jhol/pWDuS0Vhl8xSD/jSERERCFIlc7Pc6XT1pJxVTovzQm/TQOMSoASAQ0U4yjkfjRYjA1aE6kysw+N+TBU0MxzMX70tZry15ry1trT2uYBxrlmbI1BU4jWkN3ZWqTaWgpXYhQ9FmYZyAc/8oUaHGCpF2steaqVdLZ5gNVCQQKgQr2T3hfyUwt8qMY8tFmAVWNhhDTVHgcCwGqvTEOOqogDAWBVVBghKbXHgQCw2ivTkKMq4kAAWBUVRkhK7XEgAKz2yjTkqIo4EABWRYURklJ7HAgAq70yDTmqIg4EgFVRYYSk1B4HAsBqr0xDjqqIAwFgVVQYISm1x4EAsNor05CjKuJAAFgVFUZISu1x4H+t9D0ErQMGvwAAAABJRU5ErkJggg==)
Jika n < m, makanilai limit=0
Jika n=m, maka nilailimit=a/p
Jika n > m, makanilai limit=∞
n=pangkat tertinggi pembilang=4
m=pangkat tertinggi penyebut=4
a=koefisien suku pembilang dengan pangkat tertinggi=8
p= koefisien suku penyebut dengan pangkat tertinggi=2
n=m, maka nilai limit=a/p=8/2=4
17. Nilai dari
adalah....
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
karena yang dibutuhkan hanya pangkat x tertinggi, cukup kalikan suku-suku yang mengandung x sehingga didapatkan
n=3, m=3
a=12, p=3
karena n=m, maka L=a/p=12/3=4
18. Nilai dari
adalah.....
a. 0
b. 3
c. 6
d. ∞
Pembahasan :
pembilang 6x⁶
penyebut (3x³)(x²)=3x⁵
n=6, m=5
Jika n > m, maka nilai limit= ∞
19. Nilai dari
adalah....
a. 0
b. -1
c. 1
d. ∞
Pembahasan :
Pembilang=√x²=x
Penyebut=x²
n=1, m=2
karena n < m, maka nilai limit=0
20. Nilai dari
adalah...
a. 0
b. 2
c. 3
d. ∞
Pembahasan :
![Soal Limit Fungsi Aljabar Bimbel Jakarta Timur | Bimbel Diah Jakarta Timur | WA : +6285875969990](data:image/png;base64,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)
Jikaa > p, maka nilai limit=∞
Jikaa=p, maka nilai limit=0
Jika a< p, maka nilai limit=- ∞
a=koefisien suku pertama=3
p= koefisien suku kedua=1
karena a > p, maka nilai limit=∞
a. -4
b. -4/9
c. 4
d. 9
Pembahasan :
16. Nilai dari
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
Limit Tak Hingga
Jika n < m, makanilai limit=0
Jika n=m, maka nilailimit=a/p
Jika n > m, makanilai limit=∞
n=pangkat tertinggi pembilang=4
m=pangkat tertinggi penyebut=4
a=koefisien suku pembilang dengan pangkat tertinggi=8
p= koefisien suku penyebut dengan pangkat tertinggi=2
n=m, maka nilai limit=a/p=8/2=4
17. Nilai dari
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
karena yang dibutuhkan hanya pangkat x tertinggi, cukup kalikan suku-suku yang mengandung x sehingga didapatkan
n=3, m=3
a=12, p=3
karena n=m, maka L=a/p=12/3=4
18. Nilai dari
a. 0
b. 3
c. 6
d. ∞
Pembahasan :
pembilang 6x⁶
penyebut (3x³)(x²)=3x⁵
n=6, m=5
Jika n > m, maka nilai limit= ∞
19. Nilai dari
a. 0
b. -1
c. 1
d. ∞
Pembahasan :
Pembilang=√x²=x
Penyebut=x²
n=1, m=2
karena n < m, maka nilai limit=0
20. Nilai dari
a. 0
b. 2
c. 3
d. ∞
Pembahasan :
Jikaa > p, maka nilai limit=∞
Jikaa=p, maka nilai limit=0
Jika a< p, maka nilai limit=- ∞
a=koefisien suku pertama=3
p= koefisien suku kedua=1
karena a > p, maka nilai limit=∞
21. Nilai dari
a. 0
b. 2
c. 4
d. ∞
Pembahasan :
a=koefisien suku pertama=4
p= koefisien suku kedua=4
karena a=p, maka nilai limit=0
22. Nilai dari
a. 1/3
b. 2/3
c. 2/9
d. 4
Pembahasan :
Jika a > p, maka nilai limit=∞
Jika a=p, maka nilai limit=
Jika a < p, maka nilai limit=- ∞
a=9, b=6, c=4
p=9, q=2
karena a=p, maka
23. Nilai dari
a. 5/8
b. 5/4
c. -1/8
d. -1/4
Pembahasan :
a=4, b=2
p=4, q=-3
24. Nilai dari
a. -6,4
b. -5,6
c. 5,6
d. 6,4
Pembahasan :
25. Nilai dari
a. 2,5
b. 3,5
c. 4,5
d. 7,5
Pembahasan :
SEMOGA BERMANFAAT
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