The ratio of blue beads to red beads is 4:6. This can be simplified by dividing both numbers by their greatest common divisor, which is 2, resulting in a simplified ratio of 2:3. Therefore, for every 2 blue beads, there are 3 red beads.
Given the ratio of red marbles to blue marbles is 4:3 and there are 16 red marbles, we can set up a proportion. If 4 parts represent 16 red marbles, then 1 part equals 4 marbles (16 ÷ 4). Thus, for the blue marbles, which represent 3 parts, there are 3 × 4 = 12 blue marbles in the sack.
25 marbles = 7 blue + 4 green + 8 red + 6 yellow The ratio of blue to yellow marbles is 7:6
24
12 blue marbles
theres is 1 blue for every 2 reds, so 1:2
2676
8
The pattern starts with 4 red beads and 3 blue beads, and increases by 2 red beads and 3 blue beads for each subsequent term. Therefore, the nth term can be expressed as: ( \text{Red beads} = 4 + 2(n-1) ) and ( \text{Blue beads} = 3 + 3(n-1) ). Simplifying these gives: ( \text{Red beads} = 2n + 2 ) and ( \text{Blue beads} = 3n ). Thus, the nth term consists of ( (2n + 2) ) red beads and ( 3n ) blue beads.
This problem doesn't lead to a whole number solution. Are you sure you copied it correctly? Maybe you meant the ratio is 4 to 3. In that case: red/blue = 4/3 blue/red = 3/4 blue = (3 * red) / 4 = (3 * 16) / 4 = 12 blue marbles
There is not enough information in order to answer this question.The amount of blue beads would depend on the size of the blue beads.The amount of blue beads would depend on the size of the red beads, too.It would also depend on the size of the bracelet.It would also depend on how complex or simple the bracelet design is.
4 Red Tins For Every 1 Blue Tin
300 beads
25 marbles = 7 blue + 4 green + 8 red + 6 yellow The ratio of blue to yellow marbles is 7:6
24
12 blue marbles
12 blue marbles
24 red marbles