what is the approximate percentage of a 10c sample left after the time it took a to walk one lap around the gym, where 5 laps takes 200 seconds

The range of the function g(x) is given as follows:

[0, ∞).

From the graph of the function given in this problem, y assumes all real non-negative values, hence the interval notation representing the range of the function is given as follows:

[0, ∞).

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The  length of one of the sides of the square, in simplest form, is \($5\sqrt{2}$\) meters.

The area of a square is given by the formula \($A = s^2$\), where $A$ is the area and s is the length of one of its sides. We know that the area of this square is 50 square meters, so we can write:

\($$50 = s^2$$\)

To find s, we need to take the square root of both sides of the equation:

\($$\sqrt{50} = \sqrt{s^2}$$\)

We simplify the right-hand side by taking the square root of \($s^2$\), which gives us:

\($$\sqrt{50} = s$$\)

We can simplify this expression by writing 50 as the product of its prime factors:

\($$50 = 2 \cdot 5 \cdot 5$$\)

Taking the square root of both sides, we get:

\($$\sqrt{50} = \sqrt{2 \cdot 5 \cdot 5} = 5\sqrt{2}$$\)

So the length of one of the sides of the square is:

\($s = 5\sqrt{2}$\)

Therefore, the length of one of the sides of the square, in simplest form, is \($5\sqrt{2}$\) meters.

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The equation that can be used to find h, the number of hours Aaron can rent the bike, is: 15h + 3 = 65, where h represents the number of hours.

To find the number of hours Aaron can rent the bike, we need to consider the cost per hour and the additional fee for the helmet. The cost per hour is $15, and the additional fee for the helmet is a one-time payment of $3 for the entire ride.

Let's break down the equation step by step:

Cost per hour: 15h

Additional fee for the helmet: 3

The total cost of renting the bike for h hours, including the helmet fee, should be equal to Aaron's budget, which is $65.

Therefore, the equation becomes:

15h + 3 = 65

To find the value of h, we solve the equation:

15h = 65 - 3

15h = 62

h = 62/15

h ≈ 4.13

Aaron can rent the bike for approximately 4.13 hours. Since it's not possible to rent a bike for a fraction of an hour, Aaron would round down to the nearest whole number. Therefore, he can rent the bike for 4 hours.

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Answer:

I am pretty sure it's A and I am very sorry if I'm wrong

Step-by-step explanation:

The way I would think about this question is this: because Jordan only wants to work a maximum of 40 hours, he can work 40 hours or less. Which is described as an equation in the top equation of letter A. And because he also wants to make $250 or more, the bottom equation in A would work as well.

I hope that makes sense! Please ask me in the comments if you want more explanation on it

Therefore,  subscript indices must be either positive integers or logical. True

Explanation: The statement "subscript indices must be either positive integers or logicals" is true. Subscript indices are used to identify elements in an array. A positive integer subscript identifies a particular element in an array, while a logical subscript identifies a subset of elements based on a logical condition. For example, if we have an array A, then A(1) would identify the first element of the array, while A(A > 0) would identify all elements in the array that are greater than zero. Subscript indices cannot be negative or non-integer values.

Therefore,  subscript indices must be either positive integers or logical. True

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Answer:

11195

Step-by-step explanation:

Sum of 670, 1401, 9124 is 11,195.

The term Sum in mathematics, refers to the result obtained through the addition of numbers, objects or things.

According to the question

Sum of 670, 1401, 9124

Sum = 670 + 1401 + 9124

= 11,195

Sum of 670, 1401, 9124 is 11,195.

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The value weight of the can is 1 ounce

To subtract means to take away from a group or a number of things. When we subtract, the number of things in the group reduces or becomes less. The minuend, subtrahend, and difference are parts of a subtraction problem.

The total weight of the can and oil is 31 ounces .

When ½ of the the oil is poured the weight of the can and oil is 16 ounces.

Therefore the weight of ½ of oil is 31-16 = 15 ounces

if ½ of the oil weighs 15 ounces

full oil will weigh 15× 2 = 30 ounces

the weight of the can = 31-30 = 1ounce

Therefore the weight of the can is 1 ounce

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Answer:

4

Step-by-step explanation:

An object's radius is half of the object's diameter.

Solving for diameter

Solving for radius

d = r * 2

  = 2 * 2

  = 4

The diameter of Harry's table is 4 feet.

the answer is A ;)))))

The formula used to gain information about an individual data value when the variable is normally distributes is,  Z = (X - μ)/σ.

What is standard normal distribution?

The standard normal distribution, also known as the z-distribution, is a unique type of normal distribution in which the mean and standard deviation are both equal to 1.

Any normal distribution's values can be transformed into z scores to standardize it.

Z scores indicate the number of standard deviations away from the mean that each value represents.

The Z score is determined by the number of standard deviations above or below the mean for the standard normal distribution.

When a variable (let's say X) is normally distributed, then to get insights from its distribution, we transform it (i.e. X) into standardized variable (which constitutes "Standard" Normal Distribution).

Standardized variable, Z, is given by  (X - μ)/σ

Hence, option B is correct answer.  Z = (X - μ)/σ.

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Complete question:

Complete question is attached below.

Answer:

zero

Step-by-step explanation:

The CORRECT answer is 2.

(I feel like that's obvious) :/

With a speed of 6.67 ft/sec is the length of her shadow moving when she is 25 ft from the base of the pole.

Let H = the height of the pole.

h = the height of the woman.

x = the length of the woman's shadow.

s = the distance from the pole to the woman.

By similar triangles,  H/h = (s + x)/x  or  Hx = h(s + x).

Differentiating, H dx/dt = h(ds/dt + dx/dt)

15 dx/dt = 6(4+dx/dt)

15 dx/dt = 24 +6 dx/dt

15 dx/dt -6 dx/dt = 24

9 dx/dt = 24

dx/dt = 24/9 = 2.67 ft/sec for how fast her shadow was lengthening.

The speed of the length of her shadow would be this speed added to her traveling speed: 2.67 + 4 = 6.67 ft/sec.

Therefore, 6.67 ft/sec is the required answer.

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Answer:

i attatched a picture of how it should look

Step-by-step explanation:

Answered 

Sale price of first computer = Rs 24000

gain = 20%

So cost of first computer = 100/120 x 24000 = Rs 20,000

Sale price of second computer = Rs 24000

Loss 20%

So cost of second computer = 100/80 x 24000 = Rs 30,000

Total cost = Rs 50,000

Total sale value = Rs 48000

Loss = Rs 2000

Loss % = 2000/50000 x100= 4 % LOSS ANSWER

1/4 or .75

6 divided by 4 equal 1/4 or .75

Answer: 5x = 10

Hope this helped =)

Answer: 5x=10

                 x=2

Step-by-step explanation:

2(5x+4/2)=7(2)

5x+4=14

    -4   -4

5x=10

x=2

Complete Question

A highway makes an angle of 6 degrees with the horizontal. This angle is maintained for a horizontal distance of 8 miles

To the nearest hundredth of a mile, how high does the highway rise in this

*mile section?

Answer:

\(h=0.84miles\)

Step-by-step explanation:

From the question we are told that:

Angle \(\theta = 6 \textdegree\)

Horizontal distance traveled \(d=8miles\)

Generally the Trigonometric equation for Height  is mathematically given by

\(Tan \theta=\frac{h}{5}\)

\(h=8*tan(6)\)

\(h=0.84miles\)

To find the missing side of a 90-degree triangle, also we can called right-angled triangle, by using the Pythagoras theorem \(a^{2} + b^{2} = c^{2}\)

The C position is the longest side of a right-angled triangle, called the hypotenuse

To find each side we can use the Pythagoras theorem and transform the equation to the form where the unknown side is on one side and take a square root

the Pythagoras theorem = \(a^{2} + b^{2} = c^{2}\)

For the hypotenuse C, the formula = \(c = \sqrt{(a^{2} + b^{2}}\)

If A side unknown, the formula = \(a = \sqrt{(c^{2} - b^{2}) }\)

And B side unknown, then \(b = \sqrt{(c^{2} - a^{2})}\)

Hence, we can use the Pythagoras theorem to look for the missing side on 90 degree triangle or right-angled triangle

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Answer:

how you do this is 6+6-1 ever time for y x is just counting by ones hope i helped

Step-by-step explanation:

The slope intercept equation of the linear function represented by the table  is y = 5x + 1

where

m = slope

b = y-intercept

using (0, 1)(1, 6), Therefore,

m = 6 - 1 / 1 - 0 = 5

Let's find the y-intercept using (0, 1)

1 = 5(0) + b

b = 1

Therefore, the equation is as follows;

y = 5x + 1

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If a a rectangular pool is 20 feet wide and 50 feet long, and the area of deck is 456 square feet, then the width of the deck around the pool is approximately 7.23 feet.

We want to find the width of the deck, which is the same all the way around the pool. Let's call the width of the deck "x".

To find the area of the deck, we need to subtract the area of the pool from the area of the deck plus pool. The area of the pool is the product of the length and width, which is:

20 ft x 50 ft = 1000 square feet

The area of the deck plus pool is the product of the length and width of the outer rectangle, which is:

(20 + 2x) ft x (50 + 2x) ft = (100 + 40x + 4x^2) square feet

where we have added the width of the deck (x) to both the length and width of the pool to get the dimensions of the outer rectangle.

Now we can set up an equation to solve for x:

Area of deck plus pool - Area of pool = 456 square feet

(100 + 40x + 4x^2) - 1000 = 456

4x^2 + 40x - 544 = 0

Simplifying, we get:

x^2 + 10x - 136 = 0

This is a quadratic equation, which we can solve using the quadratic formula:

x = (-b ± √(b^2 - 4ac)) / 2a

where a = 1, b = 10, and c = -136.

Plugging in these values, we get:

x = (-10 ± √(10^2 - 4(1)(-136))) / 2(1)

x = (-10 ± √(1720)) / 2

We can simplify the square root of 1720 by factoring out a 4:

√(1720) = √(4 x 430) = 2 √(430)

So we have:

x = (-10 ± 2 √(430)) / 2

Simplifying further, we get:

x = -5 ± √(430)

Since the width of the deck cannot be negative, we can ignore the negative solution and take the positive solution:

x = -5 + √(430)

x ≈ 7.23 feet (rounded to two decimal places)

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Complete question is:

A rectangular pool is 20 feet wide and 50 feet long. a deck used for sunning surrounds the pool. The deck is the same width all the way around the pool. the total area of the deck is 456 square feet. How wide is the deck around the pool?

Answer: You need an additional 132.25 ft

Step-by-step explanation:

It’s really just addition and then subtraction dude

9514 1404 393

Answer:

Step-by-step explanation:

As with the angle pairs, use the corresponding vertices to name corresponding segments.

As is done here, I find it convenient to list the vertices vertically in the order shown in the similarity statement.

This can make it easier to identify the corresponding vertices used for naming segments.

__

Moving on the the extended proportion, ...

The denominator HI uses the first two vertices, with E corresponding to H and F corresponding to I. The appropriate ratio is ...

  EF/HI

The denominator HJ uses the 1st and 3rd vertices, with E (still) corresponding to H and J corresponding to G. The appropriate ratio is ...

  EG/HJ

Similar thinking is used to identify the last ratio:

  FG/IJ

Then the extended proportion is ...

  EF/HI = EG/HJ = FG/IJ

Answer:

Step-by-step explanation:

3.25 ........or  13/4

After considering the given data we conclude that the correct answer which is the correct option is b which is 3/28, regarding the conditional probability.

We are given that an urn contains 3 green balls and 5 red balls. Let Rᵢ be the event that the i-th ball without replacement is red. We need to find \(P(R_3| R_2 \cap R_1).\)
Using the conditional probability formula, we have:
\(P(R_3| R_2\cap R_1) = P(R_3 \cap R_2 \cap R_1) / P(R_2 \cap R_1)\)
Since we are drawing balls without replacement, the probability of drawing a red ball on the first draw is 5/8. The probability of drawing a red ball on the second draw given that the first ball was red is 4/7. Similarly, the probability of drawing a red ball on the third draw given that the first two balls were red is 3/6 = 1/2. Therefore, we have:
\(P(R_3 \cap R_2 \cap R_1) = (5/8) * (4/7) * (1/2) = 5/56\)
To find P(R₂ ∩ R₁), we can use the law of total probability:
\(P(R_2 \cap R_1) = P(R_2 \cap R_1 | R_1) * P(R_1) + P(R_2 \cap R_1 | R_1') * P(R_1')\)
where R₁' is the complement of R₁ (i.e., the event that the first ball drawn is not red). Since we are drawing balls without replacement, the probability of drawing a red ball on the second draw given that the first ball was not red is 5/7. Therefore, we have:
\(P(R_2 \cap R_1) = (5/8) * (5/7) + (3/8) * (3/7) = 29/56\)
Substituting these values into the conditional probability formula, we get:
\(P(R_3| R_2 \cap R_1) = (5/56) / (29/56) = 5/29\)
Therefore, the answer is (b) 3/28.
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The complete question is
An urn contains 3 green balls and 5 red balls. Let R, be the event the i-th ball without replacement is red. Find P(R3| R2 \cap R₁).
a) 1/56
b) 3/28
c) 1/2
d) 5/8

y = (-1/2)x - 7/2 is the equation of the given point and slope.

To graph the point (3, -5) and a line with a slope of -1/2, we can use the point-slope form of a linear equation.

The point-slope form of a linear equation is given by:

y - y1 = m(x - x1)

where (x1, y1) represents a point on the line, and m represents the slope.

Plugging in the values, we have:

y - (-5) = (-1/2)(x - 3)

Simplifying:

y + 5 = (-1/2)x + 3/2

Subtracting 5 from both sides:

y = (-1/2)x + 3/2 - 5

y = (-1/2)x - 7/2

Now we have the equation y = (-1/2)x - 7/2, which represents a line with a slope of -1/2 passing through the point (3, -5).

To graph the line, plot the point (3, -5) on the coordinate plane and then use the slope to find additional points. For every 2 units you move to the right, move 1 unit down to find other points. Connect the plotted points to draw the line.

The resulting graph will show the point (3, -5) and a line with a slope of -1/2.

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The dog's running speed of 5 km/hr can be converted to approximately 3.125 mi/hr by multiplying it by the conversion factor of 1 mi/1.6 km. Rounding to the nearest thousandth, the dog can run at about 3.125 mi/hr.

To convert the dog's running speed from kilometers per hour (km/hr) to miles per hour (mi/hr), we need to use the conversion factor of 1.6 km = 1 mi.First, we can convert the dog's speed from km/hr to mi/hr by multiplying it by the conversion factor: 5 km/hr * (1 mi/1.6 km) = 3.125 mi/hr.

However, we need to round the answer to the nearest thousandth (three decimal places). Since the digit after the thousandth place is 5, we round up the thousandth place to obtain the final answer.

Therefore, the dog can run at approximately 3.125 mi/hr.

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Answer: 48

Step-by-step explanation: 50 is the hypotenuse

14 is the opposite side - its opposite of angle Q

Answer:

First blank: $5

Second blank: $7.50

Third blank: $11.25

Fourth blank: $13.5

Fifth blank: $15.75

Sixth blank: $18.00

Step-by-step explanation:

Half a number is $2.25, so multiply 2.25 times each half.

First blank:$2.25*2=$5.00

Second blank: $2.25*3=$7.50

Third blank: $2.25*5=$11.25

Fourth blank: $2.25*6=13.50

Fifth blank: $2.25*7=$15.75

Sixth blank: $2.25*8=$18.00

Answer:

Step-by-step explanation:each friend will get 9 beads.

Answer:

b = 1/4

Step-by-step explanation:

We will use 4 as a common denominator.

3 × 2 = 6        2 × 2 = 4

Now we have the equation 6/4 + b = 7/4