Penjelasan dengan langkah-langkah:
1. f(x) = x! + x² - √x
f(4) = ...
f(4) = 4! + 4² - √4
= (4x3x2x1)+(4x4)-2
= 24+16-2
= 38
2. gradien garis dari 2y = 4x - 3 adalah ...
2y = 4x - 3 → ( bagi 2)
y = 2x - 3/2
y=mx+c
maka gradiennya adalah 2
1) F(X) = X! + X² - √X
F(4) = 4! + (4(4) - √4
F(4) = (4.3.2.1) + 16 - √2²
F(4) = (12.2) + 16 - 2
F(4) = 24 + 16 - 2
F(4) = 40 - 2
F(4) = 38
2) 2Y = 4X - 3
(2/2)Y = (4/2)X) - (3/2)
1Y = (2/1)X) - 3/2
Y = 2X - 3/2
GRADIEN GARIS = 2
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Penjelasan dengan langkah-langkah:
1. f(x) = x! + x² - √x
f(4) = ...
f(4) = 4! + 4² - √4
= (4x3x2x1)+(4x4)-2
= 24+16-2
= 38
2. gradien garis dari 2y = 4x - 3 adalah ...
2y = 4x - 3 → ( bagi 2)
y = 2x - 3/2
y=mx+c
maka gradiennya adalah 2
Verified answer
1) F(X) = X! + X² - √X
F(4) = 4! + (4(4) - √4
F(4) = (4.3.2.1) + 16 - √2²
F(4) = (12.2) + 16 - 2
F(4) = 24 + 16 - 2
F(4) = 40 - 2
F(4) = 38
2) 2Y = 4X - 3
(2/2)Y = (4/2)X) - (3/2)
1Y = (2/1)X) - 3/2
Y = 2X - 3/2
GRADIEN GARIS = 2