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Fynjy0 [20]
3 years ago
8

Math question. Please help

Mathematics
1 answer:
Leya [2.2K]3 years ago
7 0
Time = distance/speed
total time = time for part 1 + time for part 2 + time for part 3
.. t = 5/r +6/(0.6r) +1/(r+1)
.. = (1/r)*(5 +6/0.6) +1/(r +1)
.. = 15/r +1/(r +1)
Add these fractions in the usual way.
.. = (15(r +1) +r)/(r(r +1))
.. t = (16r +15)/(r(r +1)) . . . . . . . . . your expression for t


For r=3, this is
.. t = (16*3 +15)/(3*(3 +1))
.. = 63/12
.. = 5 3/12
.. = 5 15/60
The trip takes 5 hours and 15 minutes
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Answer:

(a) A(x)=160x-2x^{2}

(b) x=40\textrm{ m}

(c) Maximum area=3200 square meters

Step-by-step explanation:

(a)

Given:

Total length for fencing = 160 m

Width of the rectangle = x m.

Let the other length of the rectangle be y m.

Then, from the figure,

x+y+x=160\\2x+y=160\\y=160-2x

Now, area of a rectangle is equal to the product of its length and width.

So, area is, A(x)=xy=x(160-2x)=160x-2x^{2}

(b)

Given:

A(x)=160x-2x^{2}

For maximum area, derivative of area with respect to x must be 0.

So, \frac{dA}{dx}=0\\\frac{d}{dx}(160x-2x^{2})=0\\160-4x=0\\4x=160\\x=\frac{160}{4}=40\textrm{ m}

Therefore, for maximum area, x=40\textrm{ m}.

(c)

Given:

A(x)=160x-2x^{2}

Maximum area occurs at x=40. Plug in 40 for x in A(x) expression. This gives,

Maximum area is,

A(x=40)=160(40)-2(40)^{2}\\A(x=40)=6400-2\times 1600\\A(x=40)=6400-3200=3200\textrm{ }m^{2}

Therefore, maximum area is 3200 square meters.

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4 years ago
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3 years ago
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scoray [572]
Required area = lb + 2 × h ( l + b)
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4 years ago
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FrozenT [24]

The area of square: s · s = s²

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Answer D.

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