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Eksponen & Logaritma: Uji Pemahaman

Quiz

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Quiz eksponen/logaritma

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Eksponen & Logaritma: Uji Pemahaman
 

Eksponen & Logaritma: Uji PemahamanOnline version

Quiz eksponen/logaritma

by I PUTU RADITIYA EKA PERMANA
1

Nilai x jika x^3=64 adalah...

2

Jika a^2=9, nilai a adalah...

3

Logaritma basis 10 dari 1000 adalah...

4

Hasil logaritma natural ln(e^2) adalah...

5

Nilai x jika log10(x)=2 adalah...

6

Jika 3^x = 81, x = ?

7

Sederhanakan (2^3)^4 = 2^...

8

Kebalikan logaritma: exp(ln 7) = ?

9

Nilai logaritma dasar 2 dari 8 adalah...

10

Berapa nilai x pada (1/4)^x = 16?

11

Pangkat logaritma log10(50)=?

12

Jika log5(25)=?

13

Sifat logaritma: log_b(xy)= ?

14

Nilai 2^0 adalah...

15

Jika log10(4)=0.602..., maka log10(0.4) adalah...

16

Kebalikan eksponen: log_b(b^x)= ?

17

Pernyataan mana yang benar? a^(x+y)=a^x·a^y

18

Hukum eksponen: (a^m)/(a^n)= ?

19

Jika 10^(−3)=?

20

Nilai logaritma basis e, ln(e)= ?

Feedback

Pangkat tiga dari 64 adalah 4³.

Akar dua dari 9 bisa 3 atau -3, foto fokus pada positif.

10³ = 1000, jadi log10(1000)=3.

ln(e^2) = 2 karena e^(2) = e^2.

10² = 100.

3^4 = 81.

(a^m)^n=a^(m·n) -> 2^(3·4)=2^12.

Laju logaritma pembaca ke eksponen mengembalikan argumennya.

2^3 =8.

(1/4)^x = 4^-x, 4^2=16 -> x=-2.

log10(50)≈1.699.

5²=25.

Hukum logaritma penjumlahan produk.

Setiap pangkat nol menghasilkan 1.

log(0.4)=log(4/10)=log4-log10 ≈0.602-1=-0.398.

Logaritma terhadap basis menghasilkan eksponen.

Aturan pangkat menjelaskan perkalian bases.

Mengurangi eksponen saat berbagi.

10^−3 = 1/1000 = 0.001.

e^1 = e, jadi ln(e)=1.

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