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aliina [53]
3 years ago
10

While taking inventory at her bakery, Ruby noticed that she had 5⁄6 pound of cinnamon yesterday, but now had only 2⁄3 pound. How

much more cinnamon did Ruby have yesterday?
Mathematics
1 answer:
Alekssandra [29.7K]3 years ago
6 0

Answer:

Step-by-step explanation: 1/5

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18+9x

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3 years ago
You and your friend leave your houses at the same time to meet at a restaurant. The distance (in miles) your friend is from the
salantis [7]

Answer:

Thus, the linear equation to represents your distance from the restaurant is given as:

y=-60x+90

Step-by-step explanation:

Given:

The distance (in miles) your friend is from the restaurant is given by:

y=-50x+75

where x represents the number of hours since your friend left home.

You live 90 miles from the restaurant and arrive at the same time as your friend.

To write a linear equation that represents your distance from the restaurant.

Solution:

From the given linear equation for your friend, we can say that the distance between your friend keeps decreasing as he approaches near the restaurant. The distance will be = 0 when your friend reaches the restaurant.

<em>Thus, we can plugin y=0 to find </em>x<em> i.e.the time in hours taken by your frient to reach the restaurant.</em>

0=-50x+75

Adding 50x both sides.

0+50x=-50x+50x+75

50x=75

Dividing both sides by 50.

\frac{50x}{50}=\frac{75}{50}

x=1.5\ hours

Your friend takes 1.5 hours to reach the restaurant

It is given that you and your friend start at same time  and reach the restaurant at the same time. And you are 90 miles from the restaurant initially.

<em>The linear function representing your distance from the restaurant can be given as:</em>

y=-mx+90

When you reach the restaurant y=0 and x=1.5

Plugging in values to find m

0=-m(1.5)+90

Subtracting both sides by 90.

0-90=-m(1.5)+90-90

-90=-1.5m

Dividing both sides by -1.5.

\frac{-90}{-1.5}=\frac{-1.5m}{-1.5}

∴ m=60

Thus, the linear equation to represents your distance from the restaurant is given as:

y=-60x+90

3 0
3 years ago
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