Graph the equation. Plot at least five points on the graph and label them with their
coordinates.

The required white effective interest rate is 0.71% more than his nominal interest rate.

Compound interest is the interest on deposits computed on both the initial principal and the interest earned over time.

Here,

White Effective interest R,
\(R=(1+i/m)^m)-1\\R=(1+0.1362/4)^4)-1\\R =0.1433*100=\)
R = 14.33 percent

So

Difference in interest = 14.33%-13.62%
                                    =0.71%

Thus, the required white effective interest rate is 0.71% more than his nominal interest rate.

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Step-by-step explanation:

46 meters doesn't equal 47 metres?!

Answer:

42 meters is not equal to 47 meters

Answer:

a=7.93

b=8.77

c=505

d=6.96

e=1.29

Step-by-step explanation:

Isolate the variable

111/14 = 7.93

13.65-4.88 = 8.77

518-13= 505

174/25=6.96

5.16/4=1.29

The only common factor is \(b^{2}\) so the GCF is \(14b^{3}\) and \(5b^{2}\) is \(b^{2}\)

The term "common" means "same for both." The two numbers' common factor is one that applies to both numbers.

The common factor between \(6\) and \(10\) is \(2\), for instance. Although it is not the sole quality shared by each number, it is a trait that they both have in common.

To find the GCF of \(14b^{3}\) and \(5b^{2}\) we need to find the largest factor for both

\(14b^{3}\) = 2*7*\(b^{2}\)*\(b\)

\(5b^{2}\) = \(5*b^{2}\)

Therefore the only common factor is \(b^{2}\) so the GCF is \(14b^{3}\) and \(5b^{2}\) is \(b^{2}\)

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Answer:

According to the given statement Jewels has $6.75 to ride the ferry around Connecticut. It will cost her $0.45 every time she rides.

It means that if she rides a ferry, she pays

If she does not ride the ferry she won't pay

This shows that the paying depends on riding.

Thus riding is independent variable and cost is dependent....

Answer:

72838383(8$($)*!*!)*?#!_;+ndbdjdjsk

The domain of the function f (x) = x2 + 6x + 5 over the function g(x) = x3 + x2 − 4x − 4 is {x ∈ ℝ| x ≠ −1, −2, 2}.

The main limiting issue with the domain this function is potentially picking an x-value that makes that denominator equal 0, because dividing by 0 is bad.

So, the domain will be all real numbers, except for those that make g(x)=0.

g(-1) = 0, g(-2)=0, and g(2) = 0, so -1, -2, and 2 must be excluded from the domain.

Your answer is {x ∈ ℝ| x ≠ −1, −2, 2}.

Therefore, we get that, the domain of the function f (x) = x2 + 6x + 5 over the function g(x) = x3 + x2 − 4x − 4 is {x ∈ ℝ| x ≠ −1, −2, 2}.

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Your question was incomplete. Please refer the content below:

Given f (x) = x2 + 6x + 5 and g(x) = x3 + x2 − 4x − 4, find the domain of f over g of x period

{x ∈ ℝ}

{x ∈ ℝ| x ≠ −5}

{x ∈ ℝ| x ≠ −1, −2, 2}

{x ∈ ℝ| x ≠ −2, 2}

The total cost of the puzzles sold, including tax is $5604.

Multiplication is the process of calculating the product of two or more numbers. In Maths, the basic explanation of multiplication is adding a number, with respect to another number, repeatedly.

Given that, 934 puzzles are sold, each costs $6, including the taxes,

We need to find the cost of sold toys,

To find the same, we will multiply the cost of one toys with the number of toys sold,

So, the total cost = 934 x 6 = 5604

Hence, the total cost of the puzzles sold, including tax is $5604.

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Answer:

1.  X= 4

2.  X= 1

3. X= 3

4. X= 5

5. X= 7

6. X= -3/4

7. X= 6

8. X= 5

Step-by-step explanation:

Answer:

Look below :)

Step-by-step explanation:

1.x=4

2.×=1

3.x=3

4.x=5

5.x=7

6.x=-0.75

7.x=6

8.x=5

Hope this helps :)

The range in which at least 88.9% of the data will reside is (6.8,8).

mean=7.2

standard deviation=0.2

we find the range in which at least 88.9% of the data will reside

1-1/k²=0.889

⇒1/k²=1-0.889

⇒1/k²=0.111

⇒k²=1/0.111=9.009

⇒k=3.002

so, k=3

The range of values can be computed as mean±k(standard deviation).

Thus, the range in which at least 88.9% of the data will reside in

(mean-k(standard deviation), mean+ k(standard deviation))

(7.2-3(0.2),7.2+3(0.2))

=(7.2-0.6,7.2+0.6)

= (6.6, 7.8)

Thus, the range in which at least 88.9% of the data will reside is (6.8,8).

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Answer:

12.  & 2.5mins

Step-by-step explanation:

2 hours = 120 mins for 48 baguettes.  so 120/48 = 2.5 mins per baguette

30 mins is 1/4 of 2 hours. so 12  baguettes

Answer:

1) After 2 years the value of the car decreases to $22,600.

2) d(0,-1) it just wouldn't be linear

3) a each number has one line drawn from and b just draw another letter going to more than one number

Step-by-step explanation:

Answer:

x < 12

Step-by-step explanation:

x +4 <16

x < 16 - 4

x < 12

Please Mark me brainliest

Answer:

                x₁ = -3√2 ,   x₂ = 3√2  

Step-by-step explanation:

x² = 18     ⇔    x = √18    or   x= -√18

√18 = √[9•2] = √9•√2 = 3•√2 = 3√2

Answer:

x₁ = -3√2

x₂ = 3√2

Step-by-step explanation:

x² = 18

x ± 3√2

x = -3√2

x = 3√2

Hope this helped! :)

Answer:36

Step-by-step explanation:

Hope this helps

The number of intersections of the graphs of the given equations is 0.

To determine the number of intersections of the graphs of the equations:

1. One-halfx + 5y = 6

2. 3x - 30y = 36

We can convert the equations to slope-intercept form (y = mx + b) by isolating y:

1. \(\frac12\\\)x + 5y = 6

  5y = -\(\frac12\\\)x + 6

  y = (-1/10)x + 6/5

2. 3x - 30y = 36

  -30y = -3x + 36

  y = (1/10)x - 36/30

  y = (1/10)x - 6/5

Now, we can observe that both equations have the same slope, which is 1/10, but they have different y-intercepts (6/5 and -6/5).

Since the slopes are the same but the y-intercepts are different, the two lines are parallel.

Parallel lines do not intersect,

so the graphs of these equations have no intersection points.

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Answer:

A or none

Step-by-step explanation:

edge

Answer:

p= m over 2t to the 4th power -7x

Step-by-step explanation:

yb better

Yes..............................

Answer: 60 square units

Area of a triangle formula: 1/2 * base * height

So, the height is 10 units and base is 12 units

1/2 * 10 * 12

= 60 square units

The diagonal measurement as √5625 ft, which is approximately 75 feet, the correct answer is B. 75 ft 0 in.

The diagonal measurement of the rectangular slab on grade can be found using the Pythagorean theorem. The diagonal is the hypotenuse of a right triangle formed by the length and width of the slab.

To calculate the diagonal measurement, we can apply the Pythagorean theorem:

Diagonal² = Length² + Width²

Substituting the given values, we have:

Diagonal² = (60 ft 0 in.)² + (45 ft 0 in.)²

Calculating this expression, we find:

Diagonal² = 3600 ft² + 2025 ft²

Diagonal² = 5625 ft²

Taking the square root of both sides, we obtain:

Diagonal = √5625 ft

Diagonal ≈ 75 ft

Therefore, the diagonal measurement of the rectangular slab on grade is approximately 75 feet.

To find the diagonal measurement of the rectangular slab on grade, we can use the Pythagorean theorem,

which states that in a right triangle, the square of the length of the hypotenuse (diagonal) is equal to the sum of the squares of the other two sides (length and width).

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Answer: -144

Step-by-step explanation:

all you have to do is multiply -4 times -7.2 times -5.

The dots between the numbers are multiplication signs.

Answer:

VW = 4 cm

Step-by-step explanation:

Congruent chords are equidistant from the centre , so

VW = UV = 4 cm

R0 ROR #1 = 2147483645. LSR and ROR, being logical operations, may lead to different interpretations and should be used with caution when dealing with signed numbers.

To provide the value of R0 in base-10 signed representation after each operation, we'll assume that the initial value of R0 is -4 (0xFFFFFFFC). Let's calculate the values of R0 for the given operations:

a) R0 ASR #1:

ASR (Arithmetic Shift Right) performs a right shift operation on the binary representation of a signed number, preserving the sign bit. In this case, the shift is performed by 1 bit.

Starting with R0 = -4 (0xFFFFFFFC):

- The binary representation of -4 is 11111111111111111111111111111100.

- Performing an arithmetic right shift by 1 bit, we shift all bits to the right and preserve the sign bit.

- After the right shift, the binary representation becomes 11111111111111111111111111111110.

- Converting the binary representation back to base-10 signed representation, we have -2.

Therefore, R0 ASR #1 = -2.

b) R0 LSR #1:

LSR (Logical Shift Right) performs a right shift operation on the binary representation of a signed number, shifting all bits to the right and filling the leftmost bit with zero.

Starting with R0 = -4 (0xFFFFFFFC):

- The binary representation of -4 is 11111111111111111111111111111100.

- Performing a logical right shift by 1 bit, we shift all bits to the right and fill the leftmost bit with zero.

- After the right shift, the binary representation becomes 01111111111111111111111111111110.

- Converting the binary representation back to base-10 signed representation, we have 2147483646.

Therefore, R0 LSR #1 = 2147483646.

c) R0 ROR #1:

ROR (Rotate Right) performs a right rotation operation on the binary representation of a signed number. The rightmost bit is shifted to the leftmost position.

Starting with R0 = -4 (0xFFFFFFFC):

- The binary representation of -4 is 11111111111111111111111111111100.

- Performing a right rotation by 1 bit, we rotate all bits to the right and move the rightmost bit to the leftmost position.

- After the right rotation, the binary representation becomes 01111111111111111111111111111101.

- Converting the binary representation back to base-10 signed representation, we have 2147483645.

Therefore, R0 ROR #1 = 2147483645.

It's important to note that performing logical operations on signed numbers can yield unexpected results. In the given examples, ASR is the appropriate operation for maintaining the sign bit and preserving the signed representation. LSR and ROR, being logical operations, may lead to different interpretations and should be used with caution when dealing with signed numbers.

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The height of the quarter is given by the polynomial -16t^2 + 250 feet and the height of the dime is given by the polynomial -16t^2 - 10t + 100 feet.

To compare the height of the quarter and dime at any time t, we need to find the difference between their heights.

Let's first find the height of the dime when the quarter is released, which is at t=0:

Height of the quarter at t=0: 16(0)^2 + 250 = 250 feet

Height of the dime at t=0: -16(0)^2 - 10(0) + 100 = 100 feet

So, the initial height difference between the quarter and dime is 250 - 100 = 150 feet.

Now, let's find the height difference between the quarter and dime at any time t:

Height of the quarter at time t: 16t^2 + 250

Height of the dime at time t: -16t^2 - 10t + 100

So, the height difference at time t is:

(16t^2 + 250) - (-16t^2 - 10t + 100) = 32t^2 + 10t + 150

Therefore, the height difference between the quarter and dime at any time t is given by the polynomial 32t^2 + 10t + 150.

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Answer:

$1349.75

Step-by-step explanation:

Use the equation for volume of a cylinder - pi * radius^2 * height

Halve the diameter to find the radius - 1.5 / 2 = 0.75 ft

Find the volume of the cylinder - pi * 0.75^2 * 30 = 53.0143760293 cubic feet or ft^3

Multiply volume by cost per cubic foot - 53.014... * 25.46 = 1349.746013706

Round to nearest cent = $1349.75

:)

Answer:

4

Step-by-step explanation:

8 squared is 64, and 6 x 10 is 60. 64-60=4

Answer:

D) \(1 < x\leq 4\)

Step-by-step explanation:

1 is not included, but 4 is included, so we can say \(1 < x\leq 4\)

Answer: C. 3/11

Step-by-step explanation:

first add up all the flowers so 3 roses, 4 daisies, and 4 lilies, 3 +4 + 4 = 11. if only one flower is pink, and there are 3 roses, then there's a 3/11 chance its a rose.

Answer. I think is A

Step-by-step explanation: