Nomor 1
[tex]\begin{aligned}\sf x &= \sf \sqrt{10^2 - 6^2} \\ &= \sf \sqrt{100 - 36} \\ &= \sf \sqrt{64} \\ &= \sf 8 \ cm\end{aligned}[/tex]
Nomor 2
[tex]\begin{cases} \sf 8x - 3y = -4 \dots (1) \\ \sf 6x + y = 10 \Rightarrow y = 10 - 6x\dots (2)\end{cases}[/tex]
•› Substitusi y
[tex]\begin{aligned}\sf 8x - 3y &= \sf -4 \\ \sf 8x - 3(10 - 6x) &= \sf -4 \\ \sf 8x - 30 + 18x &= \sf -4 \\ \sf 8x + 18x &= \sf -4 + 30 \\ \sf 26x &= \sf 26 \\ \sf x &= \sf \frac{26}{26} \\ \sf x &= \sf 1 \end{aligned}[/tex]
•› Substitusi x
[tex]\begin{aligned}\sf y &= \sf 10 - 6x \\ \sf y &= \sf 10 - 6(1) \\ \sf y &= \sf 10 - 6 \\ \sf y &= \sf 4\end{aligned}[/tex]
⌗SDaze ⋆࿐໋₊
بِسْـــــــمِ اللّٰهِ الرَّحْمٰنِ الرَّحِيْمِ
x = √(10² - 6²)
x = √(100 - 36)
x = √64
x = 8 m
8x - 3y = -4.... (1)
6x + y = 10.... (2)
•› Eliminasi nilai y
8x - 3y = -4 |×1 | 8x - 3y = -4
6x + y = 10 |×3| 18x + 3y = 30
___________ +
26x = 26
x = 26 ÷ 26
x = 1
وَاللّٰهُ اَعْلَمُ بِاالصَّوَافَ
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Verified answer
Nomor 1
[tex]\begin{aligned}\sf x &= \sf \sqrt{10^2 - 6^2} \\ &= \sf \sqrt{100 - 36} \\ &= \sf \sqrt{64} \\ &= \sf 8 \ cm\end{aligned}[/tex]
Nomor 2
[tex]\begin{cases} \sf 8x - 3y = -4 \dots (1) \\ \sf 6x + y = 10 \Rightarrow y = 10 - 6x\dots (2)\end{cases}[/tex]
•› Substitusi y
[tex]\begin{aligned}\sf 8x - 3y &= \sf -4 \\ \sf 8x - 3(10 - 6x) &= \sf -4 \\ \sf 8x - 30 + 18x &= \sf -4 \\ \sf 8x + 18x &= \sf -4 + 30 \\ \sf 26x &= \sf 26 \\ \sf x &= \sf \frac{26}{26} \\ \sf x &= \sf 1 \end{aligned}[/tex]
•› Substitusi x
[tex]\begin{aligned}\sf y &= \sf 10 - 6x \\ \sf y &= \sf 10 - 6(1) \\ \sf y &= \sf 10 - 6 \\ \sf y &= \sf 4\end{aligned}[/tex]
⌗SDaze ⋆࿐໋₊
بِسْـــــــمِ اللّٰهِ الرَّحْمٰنِ الرَّحِيْمِ
Nomor 1
x = √(10² - 6²)
x = √(100 - 36)
x = √64
x = 8 m
Nomor 2
8x - 3y = -4.... (1)
6x + y = 10.... (2)
•› Eliminasi nilai y
8x - 3y = -4 |×1 | 8x - 3y = -4
6x + y = 10 |×3| 18x + 3y = 30
___________ +
26x = 26
x = 26 ÷ 26
x = 1
وَاللّٰهُ اَعْلَمُ بِاالصَّوَافَ