3 years ago

a confectioner has 500 mint, 500 orange, and 500 strawberry flavored sweets. He wishes to make packets containing 10 mint, 5 ora

nge, and 5 strawberry sweets. What is the maximum number of packets of this type he can make?

1 answer:

8 0

$Inside\ each\ packet\ he\ used\ the\ greatest\ amount\ of\ mint\ sweets,\\so\ we\ can\ focus\ only\ on\ it.\\\\We\ should\ divide\ all\ of\ mint\ sweets\ by\ one\ packet\ amount:\\\\500:10=50\\\\He\ can\ make\ 50\ packets\ of\ this\ type.$

You might be interested in

12. (05.02 LC) Look at the figure below: an image of a right triangle is shown with an angle labeled y If sin y° = 7 over q and

meriva

Answer:

$sec~y=\frac{q}{r}$

Step-by-step explanation:

$tan ~y=\frac{7}{r} \\\\\frac{sin~y}{cos~y} =\frac{7}{r} \\\\sin~y=\frac{7}{r} cos~y\\sin ~y=\frac{7}{q} \\\frac{7}{q} =\frac{7}{r} cos~y\\sec~y=\frac{7}{r} \times \frac{q}{7} =\frac{q}{r}$