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Advocard [28]
4 years ago
8

Nikos sold muffins at his club's bake sale.he spent $28.50 on supplies. he sold his muffins for $0.75 each, and made a profit of

$36.75. write and solve an equation to find out how many muffins nikos sold.
Mathematics
1 answer:
OLga [1]4 years ago
8 0
Divide $0.75 by $36.75? Sorry if I'm wrong, mathematics isn't my best subject.
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Wendy took a trip from one city to another, a distance of 580 mi. she traveled part of the way by bus, which arrived at the trai
azamat
If he traveled x mi by bus, then the time taken using bus is x/40 hours
and therefore, she took (580-x) mi by train, thus the time taken with train was (580-x)/80 hours.
Hence, x/40 +(580-x)/80 = 9.5 hours
             80(x/40) +80 (580-x)/80 =  (9.5)80
                = 2x + 580-x = 760
                              x= 760-580
                              x = 180
Thus the train covered a distance of  (580-x) =580-180 = 400
Hence, Wendy took 400/80 = 5 hours on the train
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4 years ago
How to round to nearest hundredth
loris [4]

Answer:

just look at the decimal after the decimal number is the tenths place the hundreds place and so on if i have to round 567.1092 i would round the nine up to make the zero a one so my rounded answer would be 567.11

Step-by-step explanation:

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3 years ago
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3 inches and 2 inches, 6÷3 & 9÷3.

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What is the value of angle y
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4 years ago
PLEASE HELP!!!!! A satellite telescope has a parabolic dish. Satellite signals are collected at the focal point (focus) of the
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The dish illustrates operations on a parabola.

The depth of the parabolish dish is 160 feet.

The bowl is said to be a parabola.

So, we have:

\mathbf{(x -h)^2 = 4p(y - k)}

Where:

\mathbf{Focus: p = 40}

\mathbf{Vertex:(h,k) = (0,0)}

From the question, the diameter is 160 feet.

So, the radius (r) is:

\mathbf{r = \frac{160}{2} = 80}

So, the coordinate of the depth of the parabola would be:

\mathbf{(x,y) = (60 + 100,y)}

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Substitute these values in \mathbf{(x -h)^2 = 4p(y - k)}

So, we have:

\mathbf{(160 - 0)^2 = 4 \times 40 \times (y -0)}

\mathbf{160^2 = 160y}

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\mathbf{160 = y}

Rewrite as:

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Hence, the depth of the parabolish dish is 160 feet.

Read more about parabolas at:

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