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taurus [48]
3 years ago
5

The value of 2 in 204.75 is how many times in the value of the 2 in 103.52

Mathematics
1 answer:
SOVA2 [1]3 years ago
5 0
10000 times the value of the other one

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How do you evaluate the expression to this problem 24 divided by (-4)+(-2) times (-5)
Tju [1.3M]

24/-30 would be the answer

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The cost of fencing a circular field at the rate of Rs.24 per metre is Rs. 5280.
7nadin3 [17]

Answer:

radius = 35.03 m

Step-by-step explanation:

5280/24 = circumference = 220 m

220 /Pi = diameter = 70.06 m

70.06/2 = radius = 35.03 m

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2 years ago
At 2:00pm a car's speedometer reads 20mph, and at 2:10pm it reads 30mph.
Dmitry [639]

Over this 10-minute interval, the car's average acceleration is

\dfrac{30\,\mathrm{mph}-20\,\mathrm{mph}}{10\,\mathrm{min}}=\dfrac{10\,\mathrm{mph}}{\frac16\,\mathrm h}=60\dfrac{\rm mi}{\mathrm h^2}

The MVT says that at some point during this 10-minute interval, the car must have had an acceleration of 60 mi/h^2.

6 0
3 years ago
Can someone plz help me plz I beg u
erastovalidia [21]

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12.5663

Step-by-step explanation:

3 0
3 years ago
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The curve y = |x|/ 5 − x2 is called a bullet-nose curve. find an equation of the tangent line to this curve at the point (2, 2).
diamong [38]
We have the following curve:

y=\frac{\left | x \right |}{5-x^2}

So we need to find <span>an equation of the tangent line to this curve at the point (2,2). So let's find out if this point, in fact, belongs to the curve:

</span>If \ x=2 \\ \\ y=\frac{\left | 2 \right |}{5-2^2}=\frac{\left | 2 \right |}{5-4}=2. 
<span>
We also know that:

</span>\left | x \right |= \left \{ {{x \ if \ x \ \geq 0} \atop {-x \ if \ x\ \textless \ 0}} \right.<span>

Given that the point is:

</span>(2,2)\ that \ is: \\ x=2\ \textgreater \ 0

Then we will say that:

\left | x \right |=x

Therefore:

y=\frac{x}{5-x^2}

Computing the derivative:

y=\frac{x}{5-x^2} \\  \frac{dy}{dx}= \frac{(1)(5-x^2)-(-2x)x}{(5-x^2)^2}=\frac{5+x^2}{(5-x^2)^2}

So the derivative solved for x=2 is in fact the slope of the line at the point (2,2), then:

\frac{dy}{dx} |_{x=2}=\frac{5+x^2}{(5-x^2)^2}|_{x=2}=\frac{5+2^2}{(5-2^2)^2}=9 \\ \\ \therefore m=\frac{dy}{dx} |_{x=2}=9

Finally, the tangent line is:

y-y_1=m(x-x_1) \\ \therefore y-2=9(x-2) \\ \therefore \boxed{y=9x-16}

<em>This is shown in the figure below.</em><span>
</span>

8 0
3 years ago
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