Web viewMatematika Dikrit STKIP PGRI Bangkalan. Dosen Pembina – Abdul Muiz., S.Pd., M.Pd.,...
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Created by Abdul Muiz., S.Pd.,
Matematika Dikrit STKIP PGRI Bangkalan
KUMPULAN SOAL FORMULA DISKRIT BAGIAN KETIGAOleh : ABDUL MUIZ., S.Pd., M.Pd.,
SOAL 01.
a. f ( x )= (1 + x )5
b. f ( x )= (1 − x )5
c. f ( x )= (−1 + x )5
d. f ( x )= (−1 − x )5
SOAL 02.
a. f ( x )= (1 + 2 x )5
b. f ( x )= (1 − 2 x )5
c. f ( x ) = (−1 + 2 x )5
d. f ( x )= (−1 − 2x )5
SOAL 03.
a. f ( x )= (2 + x )5
b. f ( x )= (2 − x )5
c. f ( x )= (−2 + x )5
d. f ( x )= (−2 − x )5
SOAL 04.
a. f ( x )= (2 + 3 x )5
b. f ( x )= (2 − 3 x )5
c. f ( x )= (−2 + 3 x )5
d. f ( x )= (−2 − 3x )5
SOAL 05.
a.f ( x )= (1 + 1
2x )5
b.f ( x )= (1 − 1
2x)5
c.f ( x )= (−1 + 1
2x)5
d.f ( x )= (−1 − 1
2x)5
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Dosen Pembina – Abdul Muiz., S.Pd., M.Pd.,
SOAL 06.
a.f ( x ) = ( 12 + x)
5
b.f ( x )= ( 12 − x )
5
c.f ( x )= (− 12 + x)
5
d.f ( x )= (−12 − x )
5
SOAL 07.
a.f ( x ) = (3 + 1
2x)5
b.f ( x )= (3 − 1
2x)5
c.f ( x )= (−3 + 1
2x)5
d.f ( x )= (−3 − 1
2x )5
SOAL 08.
a.f ( x ) = ( 12 + 3 x)
5
b.f ( x )= ( 12 − 3 x)
5
c.f ( x )= (− 12 + 3 x)
5
d.f ( x )= (−12 − 3 x )
5
SOAL 09.
a.f ( x )= (3 + 1
2x)15
b.f ( x )= (3 − 1
2x)15
c.f ( x )= (−3 + 1
2x)15
d.f ( x )= (−3 − 1
2x )15
SOAL 10.
a.f ( x )= ( 12 + 3 x)
15
c.f ( x )= (−12 + 3 x)
15
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Matematika Dikrit STKIP PGRI Bangkalan
b.f ( x )= (12 − 3 x)
15
d.f ( x )= (−12 − 3 x )
15
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Dosen Pembina – Abdul Muiz., S.Pd., M.Pd.,
KUNCI JAWABAN SOAL FORMULA DISKRIT BAGIAN KETIGAOleh : ABDUL MUIZ., S.Pd., M.Pd.,
SOAL 01.
a. f ( x )= (1 + x )5
Jawaban:
f ( x )= (1 + x )5 P ( x ) = ∑k = 0
∞
(5k ) (x )k
= 1 + 5 x + 10 x2 + 10 x3 + ⋯
f ( x )= (1 + x )5 P ( x ) = 1 + 5 x + 10 x2 + 10 x3 + ⋯
b. f ( x )= (1 − x )5
Jawaban:
f ( x )= (1 − x )5 P ( x ) = ∑k = 0
∞
(5k ) (−x )k
= 1 − 5 x + 10 x2 − 10 x3 ± ⋯
f ( x )= (1 − x )5 P ( x ) = 1 − 5 x + 10 x2 − 10 x3 ± ⋯
c. f ( x )= (−1 + x )5
Jawaban:
f ( x )= (−1 + x )5 f ( x ) = (−1 )5 (1 − x )5
P ( x ) = (−1 )5 [ ∑k = 0
∞
(5k ) (−x )k ]= (−1 ) (1 − 5 x + 10 x2 − 10 x3± ⋯)
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Matematika Dikrit STKIP PGRI Bangkalan
f ( x )= (−1 + x )5 P ( x ) = −1 + 5 x − 10 x2 + 10 x3 ∓ ⋯
d. f ( x )= (−1 − x )5
Jawaban:
f ( x )= (−1 − x )5 f ( x ) = (−1 )5 (1 + x )5
P ( x ) = (−1 )5 [ ∑k = 0
∞
(5k ) ( x )k ]= (−1 ) (1 + 5 x + 10 x2 + 10 x3 + ⋯)
f ( x )= (−1 − x )5 P ( x ) = −1 − 5 x − 10x2 − 10 x3 − ⋯
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Dosen Pembina – Abdul Muiz., S.Pd., M.Pd.,
KUNCI JAWABAN SOAL FORMULA DISKRIT BAGIAN KETIGAOleh : ABDUL MUIZ., S.Pd., M.Pd.,
SOAL 02.
a. f ( x )= (1 + 2 x )5
Jawaban:
f ( x )= (1 + 2 x )5 P ( x ) = ∑k = 0
∞
(5k ) (2x )k
= 1 + 5 (2x ) + 10 (4 x2 ) + 10 (8 x3) + ⋯
f ( x ) = (1 + 2 x )5 P ( x ) = 1 + 10 x + 40 x2 + 80x3 + ⋯
b. f ( x )= (1 − 2 x )5
Jawaban:
f ( x )= (1 − 2 x )5 P ( x ) = ∑k = 0
∞
(5k ) (−2 x )k
= 1 − 5 (2 x ) + 10 (4 x2) − 10 (8 x3 ) ± ⋯
f ( x )= (1 − 2 x )5 P ( x ) = 1 − 10 x + 40 x2 − 80 x3 ± ⋯
c. f ( x )= (−1 + 2 x )5
Jawaban:
f ( x )= (−1 + 2 x )5 f ( x ) = (−1 )5 (1 − 2 x )5
P ( x ) = (−1 )5 [ ∑k = 0
∞
(5k ) (−2 x )k ]= (−1 ) (1 − 5 (2x ) + 10 (4 x2 ) − 10 (8 x3) ± ⋯)
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Matematika Dikrit STKIP PGRI Bangkalan
f ( x ) = (−1 + 2 x )5 P ( x ) = −1 + 10 x − 40x2 + 80 x3 ∓ ⋯
d. f ( x )= (−1 − 2x )5
Jawaban:
f ( x )= (−1 − x )5 f ( x ) = (−1 )5 (1 + 2x )5
P ( x ) = (−1 )5 [ ∑k = 0
∞
(5k ) (2 x )k]= (−1 ) (1 + 5 (2 x ) + 10 (4 x2) + 10 (8 x3 ) + ⋯)
f ( x )= (−1 − x )5 P ( x ) = −1 − 10 x − 40 x2 − 80 x3 − ⋯
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