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[tex]\begin{gathered}\boxed{ \begin{array}{lr} \boxed{\large{\sf{J= \theta × \pi × r × r}}} \\ \boxed{\large{\sf{B =\theta × \pi × d~~~~~}}}\\ \\\sf{Keterangan \ \: :}\\ \begin{aligned} \sf{ J} &= \sf{ Luas~Juring}\\ \sf{ B } &= \sf{Panjang~Busur} \\ \sf{\theta} &= \sf{Besar~Sudut~Pusat} \\ \sf{\pi} &= \sf{Konstanta~Lingkaran} \\\sf{ r } &= \sf{ Jari-Jari }\\ \sf{ d } & =\sf{ Diameter } \end{aligned} \end{array}} \begin{aligned}&~~\to \sf{r = ½d}\\ &~~\to \sf{\pi =\frac{22}{7} \: jika \: r ~atau~d = kelipatan \: 7} \\&~~\to \sf{\pi =3.14 \: jika \: r ~atau~d \ne kelipatan \: 7}\end{aligned}\end{gathered}[/tex]
[tex]\begin{aligned} Juring~OQR &= \frac{180^\circ - 120^\circ}{120^\circ} \times 60~cm^2 \\&= \frac{60^\circ}{120^\circ} \times 60~cm^2 \\&= 0,5 \times 60~cm^2 \\&= \boxed{\bold{\underline{30~cm^2}}} \end{aligned}[/tex]
[tex]\boxed{\colorbox{ccddff}{Answered by Danial Alf'at | 22 - 05 - 2023}}[/tex]
PJ.DQR :
= (180 - 120)/120)(60)
= (60/120(60)
= (60 . 60)/120)
= (3.600/120)
= 30 CM²
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Verified answer
Lingkaran
[Juring]
..
[tex]\begin{gathered}\boxed{ \begin{array}{lr} \boxed{\large{\sf{J= \theta × \pi × r × r}}} \\ \boxed{\large{\sf{B =\theta × \pi × d~~~~~}}}\\ \\\sf{Keterangan \ \: :}\\ \begin{aligned} \sf{ J} &= \sf{ Luas~Juring}\\ \sf{ B } &= \sf{Panjang~Busur} \\ \sf{\theta} &= \sf{Besar~Sudut~Pusat} \\ \sf{\pi} &= \sf{Konstanta~Lingkaran} \\\sf{ r } &= \sf{ Jari-Jari }\\ \sf{ d } & =\sf{ Diameter } \end{aligned} \end{array}} \begin{aligned}&~~\to \sf{r = ½d}\\ &~~\to \sf{\pi =\frac{22}{7} \: jika \: r ~atau~d = kelipatan \: 7} \\&~~\to \sf{\pi =3.14 \: jika \: r ~atau~d \ne kelipatan \: 7}\end{aligned}\end{gathered}[/tex]
Penyelesaian Soal
[tex]\begin{aligned} Juring~OQR &= \frac{180^\circ - 120^\circ}{120^\circ} \times 60~cm^2 \\&= \frac{60^\circ}{120^\circ} \times 60~cm^2 \\&= 0,5 \times 60~cm^2 \\&= \boxed{\bold{\underline{30~cm^2}}} \end{aligned}[/tex]
[tex]\boxed{\colorbox{ccddff}{Answered by Danial Alf'at | 22 - 05 - 2023}}[/tex]
PJ.DQR :
= (180 - 120)/120)(60)
= (60/120(60)
= (60 . 60)/120)
= (3.600/120)
= 30 CM²