Derek had 20 trophies and 1/4 of them were golf trophies. How many trophies were not for golf?​

The joint frequency with the most flights in the given two-way frequency table is: yellow jet, going east.

A two-way frequency table is a table that displays joint frequency of two categorical variables using rows and columns to represent each.

Looking at the two-way table given, yellow jet, going east is the cell with the most flight. So, the joint frequency with the most flights is: yellow jet, going east.

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Answer:

c

Step-by-step explanation:

Answer:

225 miles

Step-by-step explanation:

We start by converting it into a fraction, then multiply by the quantity

\(\frac{100 miles}{2 cm} *4.5 cm =225 miles\)

The absolute value of the Rational number -474/513 is 474/513.

To find the sum of the rational numbers -8/9 and -2/57, you need to have a common denominator. The least common multiple (LCM) of 9 and 57 is 513. So, you can rewrite the fractions with a common denominator:

-8/9 = (-8/9) * (57/57) = -456/513

-2/57 = (-2/57) * (9/9) = -18/513

Now, you can add the fractions:

-456/513 + (-18/513) = (-456 - 18)/513 = -474/513

To find the absolute value of the rational number -474/513, you simply ignore the negative sign and take the value as positive:

| -474/513 | = 474/513

Therefore, the absolute value of the rational number -474/513 is 474/513.

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\(\begin{align}\sf\:\Phi_1 &= \iint_{S_1} (-2u^6\cos(v) - 2u^3\sin(v)) \, du \, dv \\ &= \int_{0}^{1} \int_{0}^{2\pi} (-2u^6\cos(v) - 2u^3\sin(v)) \, dv \, du \end{align} \\\)

Square Area = side x side = 3x3 = 9

Rectangle Area = side x side= 7x3= 21

9 + 21 = 30 square inches

Answer:

30 square inches

Step-by-step explanation:

   \(\boxed{\text{\bf Area of rectangle = length *width}}\)

Rectangle1:

     Area = 6 * 3

              = 18 square inches

Rectangle2:

Area = 4 * 3

          = 12 square inches

Area of the figure = area of rectangle1 + area of rectangle2

                             = 18 + 12

                             = 30 square inches

By taking a difference between mixed numbers, we can conclude that the distance left is 5/8 of a mile.

We know that the total length of the trail is 2½ miles, and Jorge hikes 1⁷/₈ miles before resting.

So the distance that he has left is equal to the difference between 2½ miles and 1⁷/₈ miles.

Remember that the mixed numbers can be rewritten as:

2½  = 2 + 1/2

1⁷/₈ = 1  + 7/8

So we need to find the difference:

(2 + 1/2) - (1 + 7/8) = ( 2  - 1) + (1/2 - 7/8)

= 1 + (4/8 - 7/8) = 1 - 3/8

Now we can simplify this so we get a single fraction:

1 - 3/8 = 8/8 - 3/8 = 5/8

From this, we can conclude that the distance left is 5/8 of a mile.

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Answer:

Might be C

Step-by-step explanation:

Answer:

1708.14 rounded

Step-by-step explanation:

Y= a•b^x

5.5% = 0.055

1+0.055=1.055

Y= 1000•1.055^10

Y= 1708.14

Answer:

1

Step-by-step explanation:

since the two numbers are the same up and down so the answer will be always 1

Answer:

21+/-sqrt(253)=x

So one value for x is 21+sqrt(253)

and another is 21-sqrt(253)

Problem:

Given (21,7) and (x,1), find all x such that the distance between these two points is 17.

Step-by-step explanation:

Change in x is x-21

Change in y is 7-1=6

distance^2=(change in x)^2+(change in y)^2

17^2=(x-21)^2+(6)^2

289=(x-21)^2+36

Subtract 36 on both sides:

289-36=(x-21)^2

253=(x-21)^2

Take square root of both sides:

+/-sqrt(253)=x-21

Add 21 on both sides:

21+/-sqrt(253)=x

There are two values of "x" that satisfy the given condition:

\(1. \( x = 21 + \sqrt{253} \) \ 2. \( x = 21 - \sqrt{253} \)\) These are the values of "x" such that the distance between the points (21, 7) and (x, 1) is 17.

Given two points (21, 7) and (x, 1) and the distance formula:

\(Distance = \sqrt{{(x_2 - x_1)^2 + (y_2 - y_1)^2}}\)

We want to find all the values of "x" such that the distance between these two points is 17:\(\[ 17 = \sqrt{{(x - 21)^2 + (1 - 7)^2}} \]\)

Simplifying the equation: \(\[ 289 = (x - 21)^2 + 36 \]\)

Moving the constant term to the other side:\(\[ (x - 21)^2 = 253 \]\)

Taking the square root of both sides: \(\[ x - 21 = \pm \sqrt{253} \]\)

Finally, isolating \("x": \[ x = 21 \pm \sqrt{253} \]\)

So, there are two values of "x" that satisfy the given condition:

\(1. \( x = 21 + \sqrt{253} \) \ 2. \( x = 21 - \sqrt{253} \)\)

These are the values of "x" such that the distance between the points (21, 7) and (x, 1) is 17.

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Answer:

the measurement of angle 6 is 60

Answer:

6:10 pm

Step-by-step explanation:

she skate for 2 h and 14 min so,

8:24- 2:14

=6:10 pm

Answer:

F(-x) = 0

Step-by-step explanation:

What is F(-x)?

F(-x) = F(-1)

F(x) = x³ + 1                              F(-1)

F(-1) = -1³ + 1

F(-1) = -1 + 1

F(-1) = 0

So, F(-x) = 0

Answer:

f(-1) = 0

Step-by-step explanation:

Evaluating a function for f(-x) is the same as evaluating it for f(-1).

So we plug in -1 instead.

f(-1) = x³ + 1  

      = (-1)³ + 1 (here we cube -1)

      = -1 + 1     (here we subtract)

      = 0           (and, this is the answer)

\(\therefore\) The answer is f(-1) = 0

Dividing the weights of filled bags by the legally defined weight of a penny is less likely to be subject to random error.

What are the Random errors?

Random errors are errors that occur randomly and affect measurements in an unpredictable way. Therefore, the measurement most likely to be subject to random error is the one that is most prone to variability in measurement.

Out of the given options, the measurement most likely to be subject to random error is 3 - Measuring a distance in yards by pacing.

This is because the pacing is a manual process that is subject to variations in stride length, uneven terrain, and human error.

As a result, measurements obtained by pacing are likely to be more variable and subject to random errors.

The other options involve measurements taken using more precise instruments or standardized methods, which are less likely to be subject to random errors.

For example, digital thermometers and mercury thermometers provide more accurate temperature readings, and the weight of a penny is a standardized measure,

Therefore, dividing the weights of filled bags by the legally defined weight of a penny is less likely to be subject to random error.

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Answer:

9

Step-by-step explanation:

The total surface area of the prism is determined as  216 cm².

The surface area of the prism is calculated by applying the following formula.

The area of the two triangular faces is calculated as follows;

Area of the two triangles = 2 (¹/₂ x base x height )

Area of the two triangles = 2 (¹/₂ x 6 cm x 4 cm )

Area of the two triangles = 24 cm²

The area of rectangular faces is calculated as follows;

A = ( 5 cm x 12 cm ) + (5 cm x 12 cm ) + ( 6 cm x 12 cm )

A = 192 cm²

The total surface area of the prism is calculated as follows;

Area = 24 cm² + 192 cm²

Area = 216 cm²

The sketch of the triangular prism is in the image attached.

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The absolute value measures the distance a number is away from the origin (zero) on the number line. A number can be to the left or right of zero on the number line, but the distance away from zero is always positive. Graphically:

In other words:

• If d is positive and

• If d is negative and

Therefore, the equation that has no solutions is:

Step-by-step explanation:

x > 5, both terms are positive

x < - 5, both terms are negative

This is not clear

If x>5

Hence..

If x<-5 terms are negative

If x=-5

Answer:

Given:

Area of the sector (A) = 104π/9 square inches

Central angle (θ) = 65 degrees

The formula for the area of a sector of a circle is:

A = (θ/360) * π * r^2

We can rearrange this formula to solve for the radius (r):

r^2 = (A * 360) / (θ * π)

Plugging in the given values:

r^2 = (104π/9 * 360) / (65 * π)

r^2 = (104 * 40) / 9

r^2 = 4160 / 9

r^2 ≈ 462.22

Taking the square root of both sides:

r ≈ √462.22

r ≈ 21.49

Therefore, the radius of the circle is approximately 21.49 inches.

Answer: 8 inches

Step-by-step explanation:

The volume of the figure created is 98 cubic units.

Given that:

A triangle with coordinates (0,0), (0, 7), and (6,0) is rotated 360 degrees about the x-axis.

A cone is formed when a triangle rotates. Then the volume created is calculated as,

V = 1/3 x 7² x 6

V = 49 x 2

V = 98 cubic units

The volume is 98 cubic units.

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The probability of picking an ace of hearts from a standard deck of playing cards is 1/52.

Consider a standard deck of cards.

We know that a standard deck of cards contains 52 cards.

So, total number of cards in the standard deck of cards = 52 cards

Now, we have to assume that there are no jokers in the set of cards.

We have to find the probability of picking an ace of hearts from a standard deck of playing cards.

For that we need to first find the number of cards which are ace of hearts.

Number of cards which are ace of hearts = 1

Probability of picking an ace of hearts from a standard deck of playing cards is,

P = Number of ace of hearts / Total number of cards

  = 1/52

Hence the probability is 1/52.

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Answer:

183

Step-by-step explanation: 13+4=17    200-17=183

Answer:

181

Step-by-step explanation:

With a monthly repayment of $809.49, the total interest on the car loan will be $5,569.67.

We assume that there are monthly repayments and compounding interest on the car loan.

With periodic repayments and compounding interest, the total interest paid on the car loan will be as shown by the car loan calculator.

Car loan = $43,000

Down payment = $0

Fixed Annual Percentage Rate (APR) = 4.9%

Loan term = 5 years

Car Loan Calculator with monthly Repayment:

Payment = $809.49/month

Interest Paid =$5,569.67

Total Paid = $48,569.67

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The sigma notation is:

Σ (6 to k=1) k²

Given:

The summation symbol, S, tells us to add up the sequence's components. To the right of the summation sign is a typical component of the sequence that is being summed. An index that appears below the summation sign designates the variable of summation.

Typically, a sum of several terms is represented by the symbol "sigma." Typically, this symbol is accompanied by an index that changes to include all terms that must be taken into account while calculating the sum.

use 1 as the lower limit of summation and k for the index of summation. 1+41+4+9+16+25+36

⇒ 1+4+9+16+25+36

⇒ 1² + 2² + 3² + 4² + 5² + 6²

⇒ Σ (6 to k=1) k²

Hence we get the required answer.

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The following is solved for from the equation

end behavior

Given data

2x+2 divided by x+4

The given equation could be written as (2x + 2) / (x+4)

y intercept

This is the value of y at x = 0

y =  (2x + 2) / (x+4)

y  = (0 + 2)  / (0+4)

y = 2 / 4

y = 1/2

therefore y intercept = (0, 1/2)

x intercept

This is the value of x at y = 0

0 =  (2x + 2) / (x+4)

0  = (2x + 2)

2x + 2 = 0

2x = -2

x = - 2/2

x = -1

therefore x intercept = (-1, 0)

asymptotes

Asymptotes refers to a line that is going close to a curve but never touch the curve.

vertical asymptotes

(2x + 2) / (x+4) = 2 - 6 / (x+4)

having x + 4 as the denominator we solve as follows

x + 4 = 0

x = - 4

horizontal asymptotes

(2x + 2) / (x+4)

using the highest degree variables in the numerator and denominator

= 2x / x

= 2

y = 2

end behavior

the end behavior of the equation is to show the response of the equation when the variable is increasing or decreasing.

(2x + 2) / (x+4)

x → ∞   f(x) = ∞

x → - ∞   f(x) = ∞

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Answer:

No idea on wht u are saying but, good luck

Answer:

which one substitution or elimination

Step-by-step explanation:

Substitution: (-1,-3 )

Elimination: (-1,-3)

i hope this helps you :)

Please mark me brainlest

Answer:

The answer is:

\(H_0: p=0.83\\\\H_a: p \neq 0.83\)

Step-by-step explanation:

Now, we're going to test if sociologists claim to be have visited a region of 0.83 by a person picked randomly on Time In New York City.

Therefore, null or other hypotheses are:

\(H_0: p=0.83\\\\H_a: p \neq 0.83\)