Eksponen dan Logaritma: Quis Singkat

Froggy Jumps

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Uji pemahaman eksponensial & logaritma.

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Bendahara smkalamraya

Indonesia

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Eksponen dan Logaritma: Quis Singkat


Froggy Jumps Eksponen dan Logaritma: Quis SingkatOnline version Uji pemahaman eksponensial & logaritma. by Bendahara smkalamraya 1 Apa definisi fungsi eksponensial? a Fungsi f(x)=log_a x b Fungsi f(x)=x^a c Fungsi f(x)=a^x dengan a>0, a≠1 2 Aturan eksponensial: a^m · a^n = ? a a^{m+n} b a^{m-n} c (mn)a 3 Definisi logaritma: log_a x = y jika ? a y^a = x b a^y = x c x^y = a 4 Sifat logaritma: log_a(xy) = ? a log_a x + log_a y b log_a x · log_a y c log_a(x/y) 5 Sifat logaritma: log_a(x^k) = ? a log_a(kx) b (log_a x)^k c k · log_a x 6 Rasio perubahan basis: log_b a = ? a log_b a^2 b log_a b c 1 / log_a b 7 Jika log_3 81 = ? a 5 b 3 c 4 8 Ekspresi a^{log_a x} = ? a log_a x b x c a^x 9 Selesaikan eksponensial: 2^x = 32 a x = 5 b x = 6 c x = 4 10 Hubungan definisi: jika log_a x = y, maka ? a y^a = x b a^y = x c x^a = y 11 Apa arti 2^5? a 2 dikali dirinya 5 kali b 5 kali 2 c 2 pangkat 3 lebih besar 12 Logaritma basis 10 dari 1000 adalah... a 0.3 b 3 c -3 13 Aturan properti log: log_b(xy) = ? a log_b(x) - log_b(y) b log_b(x) + log_b(y) c log_b(x/y) 14 Jika 3^y = 81, y = ? a 3 b 2 c 4 15 Nilai log_b(x) jika b^k = x adalah... a k b log_x(b) c 1/k 16 Rubah ke bentuk eksponensial: log_2(8) = ? a 1/3 b 3 c 2 17 Selesaikan: log_5(x) = 2, x = ? a 25 b 10 c 5 18 Jika a^x = a^y dan a ≠ 0, maka... a Tidak bisa disimpulkan b x = y c x > y 19 Rumus perubahan basis: log_b(x) = ? a ln(b)/ln(x) b log_b(x) tidak bisa dihitung c ln(x)/ln(b) 20 Pecahkan: 4^(t+1) = 64, t = ? a 1 b 3 c 2

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Eksponen dan Logaritma: Quis Singkat

Froggy Jumps

About this activity

Created by

Download the paper version to play

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Eksponen dan Logaritma: Quis SingkatOnline version

by Bendahara smkalamraya

Apa definisi fungsi eksponensial?

Aturan eksponensial: a^m · a^n = ?

Definisi logaritma: log_a x = y jika ?

Sifat logaritma: log_a(xy) = ?

Sifat logaritma: log_a(x^k) = ?

Rasio perubahan basis: log_b a = ?

Jika log_3 81 = ?

Ekspresi a^{log_a x} = ?

Selesaikan eksponensial: 2^x = 32

Hubungan definisi: jika log_a x = y, maka ?

Apa arti 2^5?

Logaritma basis 10 dari 1000 adalah...

Aturan properti log: log_b(xy) = ?

Jika 3^y = 81, y = ?

Nilai log_b(x) jika b^k = x adalah...

Rubah ke bentuk eksponensial: log_2(8) = ?

Selesaikan: log_5(x) = 2, x = ?

Jika a^x = a^y dan a ≠ 0, maka...

Rumus perubahan basis: log_b(x) = ?

Pecahkan: 4^(t+1) = 64, t = ?