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pychu [463]
3 years ago
7

Whole numbers greater than 6 but less than 16

Mathematics
2 answers:
Deffense [45]3 years ago
6 0
7 to15 are the whole numbers less than 16 but greater than 6.
zavuch27 [327]3 years ago
5 0

Answer:

whole numbers greater than 6 but less than 16

7,8,9,10,11,12,13,14,15

Step-by-step explanations :

whole numbers greater than 6 but less than 16

We need to write all the whole numbers that lies between 6  and 16

we should not consider decimal number are fractions

Take only whole numbers that lies between 6 and 16

The whole numbers that lies between 6 and 16 are 7,8,9,10,11,12,13,14,15

whole numbers greater than 6 but less than 16

7,8,9,10,11,12,13,14,15

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What is the probability that a point chosen at random in the given figure will be inside the larger square and outside the small
In-s [12.5K]

Answer:

P(inside larger square and outside smaller) = \frac{51}{100}

Step-by-step explanation:

Probability is the result of the division of the number of possible outcome by the number of an event.

In the question, for a point chosen, the point can be in the small square only or in the area or region between the small square and the big square as such,

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Area of larger square = 10 × 10

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The probability that a dot selected is inside the larger square and outside the smaller is

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3 years ago
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The circumference of the equator of a sphere was measured to be 82 82 cm with a possible error of 0.5 0.5 cm. Use linear approxi
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Answer:

The maximum error in the calculated surface area is approximately 8.3083 square centimeters.

Step-by-step explanation:

The circumference (s), in centimeters, and the surface area (A_{s}), in square centimeters, of a sphere are represented by following formulas:

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Where r is the radius of the sphere, in centimeters.

By applying (2) in (1), we derive this expression:

A_{s} = 4\pi\cdot \left(\frac{s}{2\pi} \right)^{2}

A_{s} = \frac{s^{2}}{\pi^{2}} (3)

By definition of Total Differential, which is equivalent to definition of Linear Approximation in this case, we determine an expression for the maximum error in the calculated surface area (\Delta A_{s}), in square centimeters:

\Delta A_{s} = \frac{\partial A_{s}}{\partial s} \cdot \Delta s

\Delta A_{s} = \frac{2\cdot s\cdot \Delta s}{\pi^{2}} (4)

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\Delta s - Possible error in circumference, in centimeters.

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2 years ago
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Answer:

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