seeds of type A and type B are sold in packets, each must contain
1) both type a and type b seeds
2) at least twice the amount of type B as there are type A
3) no more than 12 seeds
state the minimum number in each paket of type A and of type B
if here are x tye A and y Type B seeds in each packet wrie inequalities to represent the above conditions
x>0 ; y>0
y >= 2x
x + y <= 12
2x - y <= 0
3x <=12
0 <x <= 4
2<= y <= 11 since x must be at least 1 and the sum with x cannot exceed 12
how do you do least common factor
This is a separate subject. Please click "Post a new question" above
can you chow me how to do least common factor
To determine the minimum number of seeds of types A and B in each packet, let's break down the given conditions into mathematical inequalities:
1) Both Type A and Type B seeds must be present in each packet.
A > 0 (At least 1 Type A seed in each packet)
B > 0 (At least 1 Type B seed in each packet)
2) The amount of Type B seeds must be at least twice the amount of Type A seeds.
B ≥ 2A (At least twice as many Type B seeds as Type A seeds)
3) The number of seeds in each packet should not exceed 12.
A + B ≤ 12 (The sum of Type A and Type B seeds is less than or equal to 12)
Combining all the inequalities, we have:
A > 0
B > 0
B ≥ 2A
A + B ≤ 12
These inequalities represent the minimum number of seeds of Type A and Type B that should be in each packet, considering the given conditions.