b → t h e n u mb er o f b l u e ma r b l es g → t h e n u mb er o f g ree n ma r b l es b + g ≥ 54 an d b = 2 g 2 g + g ≥ 54 ⇔ 3 g ≥ 54 ⇔ g ≥ 18 A n s . A t l e a s t 18 g ree n ma r b l es .
If we have twice as many blue marbles as green, we have 3 parts; 2 parts blue and 1 part greens. Therefore, 1/3 of the marbles are green
54/3=18 At least 18 of the marbles are green
The bag has at least 18 green marbles. This was determined by setting up an equation based on the relationship between the blue and green marbles and the total number of marbles being at least 54. Solving the resulting inequality shows that the minimum number of green marbles is 18.
;
Jawaban:jawabannyab.> kakakPenjelasan dengan langkah-langkah:semoga membantu ya