Logaritmen herleiden

23 - 6 oefeningen

Optellen (1) 00ku - Logaritmen herleiden - basis - basis - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 1p \({}^{4}\!\log(3) + {}^{4}\!\log(2 a - 1)\)	○ \({}^{4}\!\log(3) + {}^{4}\!\log(2 a - 1)\) \(\text{ } = {}^{4}\!\log(3 ⋅ (2 a - 1))\) \(\text{ } = {}^{4}\!\log(6 a - 3)\) 1p
Aftrekken 00kv - Logaritmen herleiden - basis - eind - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 1p \({}^{5}\!\log(3) - {}^{5}\!\log(2 x - 4)\)	○ \({}^{5}\!\log(3) - {}^{5}\!\log(2 x - 4)\) \(\text{ } = {}^{5}\!\log({3 \over 2 x - 4})\) 1p
Grondtal (1) 00ky - Logaritmen herleiden - basis - midden - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 2p \(2 + {}^{4}\!\log(x + 5)\)	○ \(2 + {}^{4}\!\log(x + 5)\) \(\text{ } = {}^{4}\!\log(4^{2}) + {}^{4}\!\log(x + 5)\) \(\text{ } = {}^{4}\!\log(16) + {}^{4}\!\log(x + 5)\) 1p ○ \(\text{ } = {}^{4}\!\log(16 ⋅ (x + 5))\) \(\text{ } = {}^{4}\!\log(16 x + 80)\) 1p
Vermenigvuldigen 00kw - Logaritmen herleiden - basis - midden - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 2p \(2 ⋅ {}^{3}\!\log(a + 4)\)	○ \(2 ⋅ {}^{3}\!\log(a + 4)\) \(\text{ } = {}^{3}\!\log((a + 4)^{2})\) 1p ○ \(\text{ } = {}^{3}\!\log(a^{2} + 8 a + 16)\) 1p
Grondtal (2) 00kz - Logaritmen herleiden - basis - eind - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 3p \({}^{2}\!\log(8) + {}^{4}\!\log(p - 5)\)	○ \({}^{2}\!\log(8) + {}^{4}\!\log(p - 5)\) \(\text{ } = {}^{2}\!\log(2^{3}) + {}^{4}\!\log(p - 5)\) \(\text{ } = 3 + {}^{4}\!\log(p - 5)\) 1p ○ \(\text{ } = {}^{4}\!\log(4^{3}) + {}^{4}\!\log(p - 5)\) \(\text{ } = {}^{4}\!\log(64) + {}^{4}\!\log(p - 5)\) 1p ○ \(\text{ } = {}^{4}\!\log(64 ⋅ (p - 5))\) \(\text{ } = {}^{4}\!\log(64 p - 320)\) 1p
OptellenVermenigvuldigen 00kx - Logaritmen herleiden - basis - eind - 1ms - dynamic variables	Getal & Ruimte (12e editie) - havo wiskunde B - 9.3 Getal & Ruimte (12e editie) - vwo wiskunde B - 9.1
Herleid tot één logaritme. 2p \(3 ⋅ {}^{4}\!\log(x) + {}^{4}\!\log(2 x - 5)\)	○ \(3 ⋅ {}^{4}\!\log(x) + {}^{4}\!\log(2 x - 5)\) \(\text{ } = {}^{4}\!\log(x^{3}) + {}^{4}\!\log(2 x - 5)\) 1p ○ \(\text{ } = {}^{4}\!\log(x^{3} ⋅ (2 x - 5))\) \(\text{ } = {}^{4}\!\log(2 x^{4} - 5 x^{3})\) 1p

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