If i have light brown hair would it be a good idea to bleach my hair
Giving brainlist

The volume of each color is 12.8 cubic inches. Based on this calculation, option A is the correct option.

We have a 4-inch cubed notepad, meaning its dimensions are 4 inches in length, width, and height.

Let's calculate the volume of the notepad using the formula: Volume = length x width x height.

The volume of the notepad is calculated as: 4 x 4 x 4 = 64 cubic inches.

Now, we have 5 different colors, and each color has the same number of sheets. Let's assume there are 'n' sheets of each color.

The volume of each color can be determined by dividing the volume of the notepad by the total number of colors. So, the volume of each color is calculated as: 64/5 = 12.8 cubic inches.

Therefore, the volume of each color is 12.8 cubic inches. Based on this calculation, option A is the correct option.

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Answer:

∴Given Δ ABC is not a right-angle triangle

a= AB = √45 = 3√5

b = BC = 12

c = AC = √45 = 3√5

Step-by-step explanation:

Given vertices are A(3,3) and B(6,9)

           AB =

Given vertices are  B(6,9) and C( 6,-3)

            =  

   BC = 12

Given vertices are  A(3,3) and C( 6,-3)

AC² = AB²+BC²

45  = 45+144

45  ≠ 189

∴Given Δ ABC is not a right angle triangle

Step-by-step explanation:

Answer:

-(x+8)(3x-1)

Step-by-step explanation:

Take out the - sign, then factor as if it is positive.

Answer:

mine craft

Step-by-step explanation:

I'm confused...did you mean y=mx+b?

The possible ratio to represent Thompson's trip is 3:2.

Given that, Thompson down the street from his home to Cameron’s house. Along the way, he stopped at a bakery to pick up cupcakes. If he began at (0,6), ended at (6,-6), and stopped at the bakery at (4,-2).

We need to find what are the possible ratios to represent his trip.

The distance formula to find the distance between two coordinates is Distance=\(\sqrt{(x_{2}-x_{1} )^{2}+(y_{2}-y_{1} )^{2} }\).

Now, the distance between (0,6) and (6,-6).

Distance=√(6-0)²+(-6-6)²

=√36+144

=√180=6√5 units

The distance between (0,6) and (4,-2).

Distance=√(4-0)²+(-2-6)²

=√16+64

=√80=4√5 units

Then, ratio=6√5/4√5=3/2

Therefore, the possible ratio to represent Thompson's trip is 3:2.

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Answer:

Step-by-step explanation:

let us calculate area of pentagon.

it consists of 5 isosceles triangles with base=5 cm

apothem h=3.6 cm

area of pentagon=5×1/2×5×3.6≈45 cm

area of 2 pentagons (top and bottom)=2×45=90 cm²

lateral area of 6 rectangles=2(10×5+10×5+10×5)=2(50+50+50)=300 cm²

Total surface area=90+300=390 cm²

Three betas will be in our model aside from the y-intercept.

In the given question, we have to find how many betas will be in your model aside from the y-intercept.

You operate a theme park and want to use the temperature outside and the day of the week to predict how many people will be in attendance each day.

While testing this model, you also want to see if the relationship between temperature and theme park visitors will be curvilinear.

You decide not to test for interactions.

From the given question,

We have y intercept that means our model well be

\(y=\beta_{0}+x_{1}\beta _{2}+x_{2}\beta _{2}+x_{1}x_{2}\beta _{12}\)

where \(\beta _{1}\) is for temperature and \(\beta _{2}\) is day of the week.

3 betas are there aside intercept of y.

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The limit does not exist for lim (x, y)→(0, 0) y4 x4 8y4

To find the limit, we need to approach the point (0,0) along different paths and see if the limit is the same for all paths.

One way to approach the point (0,0) is to take the limit as x approaches 0 along the y-axis, meaning y is held constant at 0. In this case, the limit becomes:

lim (x, y)→(0, 0) y^4/x^4 = lim x→0 0 = 0

Another way to approach the point (0,0) is to take the limit as y approaches 0 along the x-axis, meaning x is held constant at 0. In this case, the limit becomes:

lim (x, y)→(0, 0) y^4/x^4 = lim y→0 dne

Since the limit is different depending on the path, the limit does not exist.

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Answer:

I think it's 6.9282032302755

Answer: $23.40

Step-by-step explanation:

   We will find what percent of the normal cost the items are currently.

100% - 28% = 72%

   Now, we will find 72% of $32.50

72% -> 0.72

$32. 0 * 0.72 = $23.40

          The discounted cost is $23.40.

Answer:

-1296/7

Step-by-step explanation:

Alternate form= -185 1/7

Answer:

18/-8/3/21/4=-9/112

Step-by-step explanation:

The identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

ta: Mean time between calls to the center

tθ: Effective response time

∂a: Standard deviation of the time between calls to the center

∂θ: Standard deviation of the effective response time

ra: Rate of calls to the center (inverse of ta, i.e., ra = 1/ta)

rθ: Rate of effective response (inverse of tθ, i.e., rθ = 1/tθ)

Given information:

Mean time between calls to the center (ta) = 6 minutes

Standard deviation of time between calls (∂a) = 4 minutes

Effective response time (tθ) = 11 minutes

Standard deviation of effective response time (∂θ) = 20 minutes

Using this information, we can determine the values of the parameters:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/ta = 1/6 minutes^(-1)

rθ = 1/tθ = 1/11 minutes^(-1)

So, the identified parameters are:

ta = 6 minutes

tθ = 11 minutes

∂a = 4 minutes

∂θ = 20 minutes

ra = 1/6 minutes^(-1)

rθ = 1/11 minutes^(-1)

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Answer:

p(5 + t)

Step-by-step explanation:

5p + pt ← factor p out of each term

= p(5 + t)

The complete factor of the given expression (5p + pt​) is defined by taking common. Then the complete factor is p(5 + t​).

It is the method to separate the polynomial into parts and the parts will be in multiplication. And the value of the polynomial at this point will be zero.

The expression is given below.

→ 5p + pt​

Then p is in both the terms then take p common, then we have

→ p(5 + t)

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Answer:

x = 2

Step-by-step explanation:

Given :

Add 4 on each side

Subtract 3x from each side

Divide 2 from each side

Answer:

X=5

15x=75

Step-by-step explanation:

Answer:

No solution

Step-by-step explanation:

3(4x-12)+8=12x-6

12x-36+8=12x-6

12x-28=12x-6

Answer:

Step-by-step explanation:

2

When the area of the triangle formed by the points A(3,0), B(0, 3) & P(a, b) is 3/2 sq. units, the correct statement will be A. Locus of P will be a union of two parallel lines

Area = 1/2 * |x1*(y2-y3) + x2*(y3-y1) + x3*(y1-y2)|

where (x1,y1), (x2,y2), and (x3,y3) are the coordinates of the three vertices of the triangle, and |.| denotes the absolute value.

Substituting the given values, we get:

3/2 = 1/2 * |3b - 3a - 9|

3 = |3b - 3a - 9|

Now, 3b - 3a - 9 could be either positive or negative.

In this case, we can simplify the above equation as:

3b - 3a - 9 = 3b - 3(a + 3) > 0

which implies:

a < b - 3

or

b > a + 3

This represents the equation of two lines that are parallel to each other and pass through the points (3,-3) and (-3,3), respectively. Therefore, statement A is correct.

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If area of the triangle formed by the points A(3,0), B(0, 3) & P(a, b) is 3/2 sq. units, then identify the correct statement(s)

A. Locus of P will be a union of two parallel lines

B. Locus of P will be a union of two perpendicular lines

C. Locus of P is given by x^2 + y^2 + 2xy – 6(x + y) + 8 = 0

D. Locus of P is given by x^2 - y^2 + 2y - 6x + 8 = 0

The 99% confidence interval estimate for the difference between the proportions of all elderly men and women who are married is given as follows:

(0.0742, 0.2658).

The difference between the proportions in this problem is given as follows:

0.65 - 0.48 = 0.17.

The standard error for each sample is given as follows:

Hence the standard error for the distribution of differences is given as follows:

\(s = \sqrt{0.0275^2 + 0.025^2}\)

s = 0.0372.

The critical value for a 99% confidence interval is given as follows:

z = 2.575.

The lower bound for the interval is given as follows:

0.17 - 2.575 x 0.0372 = 0.0742.

The upper bound for the interval is given as follows:

0.17 + 2.575 x 0.0372 = 0.2658.

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Answer:

\(\frac{1}{6}\)

Step-by-step explanation:

p(H and <3)= \(\frac{1}{2}\)×\(\frac{2}{6}\)

                   = \(\frac{1}{6}\)

Answer:

2\(n\) = \(\alpha n\) and \(n + n\) = \(\alpha n\)

Step-by-step explanation:

Congruent quadrilateral related parts are congruent.

The true statements are:

Statements 2, 4, and 6 are Not Congruent

Statements 1, 3, and 5 are Congruent

From the given figure:

Quadrilaterals 1, 2 and 4 are congruent

Quadrilateral 3 is not congruent to any of the other quadrilaterals.

The true statements are:

Quadrilateral 1 and quadrilateral 2 Congruent

Quadrilateral 1 and quadrilateral 3 Not Congruent

Quadrilateral 1 and quadrilateral 4 Congruent

Quadrilateral 2 and quadrilateral 3 Not Congruent

Quadrilateral 2 and quadrilateral 4 Congruent

Quadrilateral 3 and quadrilateral 4 Not Congruent

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According to the given equation h = -\(16t^2 + 96t + 112\), where h is the height of the ball and t is the time in seconds, two possible solutions: t = (-96 + 128) / (-32) = 1 second, and t = (-96 - 128) / (-32) = 7 seconds.

To find the time it takes for the ball to hit the ground, we need to find the value of t when the height h is equal to zero. Setting h = 0 in the equation \(-16t^2 + 96t + 112 = 0\), we can solve for t using the quadratic formula. The quadratic formula states that for an equation of the form \(ax^2 + bx + c = 0\), the solutions for x are given by: x = (-b ± √(\(b^2 - 4ac)\)) / (2a).

Applying the quadratic formula to our equation -16t^2 + 96t + 112 = 0, we have a = -16, b = 96, and c = 112. Plugging these values into the formula, we get t = (-96 ± √\((96^2 - 4(-16)(112))\)) / (2(-16)). Simplifying further, we have t = (-96 ± √(9216 + 7168)) / (-32), t = (-96 ± √(16384)) / (-32), t = (-96 ± 128) / (-32).

Simplifying the expression, we get two possible solutions: t = (-96 + 128) / (-32) = 1 second, and t = (-96 - 128) / (-32) = 7 seconds. However, since time cannot be negative in this context, we discard the negative solution. Therefore, it will take Lincoln's ball approximately 1 second to hit the ground.

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Answer:

1187.52 yd^2

Step-by-step explanation:

SA=2πrh+2πr^2

R=9

H=12

So, 2(3.14)(9)(12)+2(3.14)(9)(9)=1187.57yd^2

Answer: 74.61 ft^3

Step-by-step explanation:

The sizes of the angles marked are:

a = 90 degrees;    b = 45°;   c = 100°;    d = 80°

To find the measure of a, note that the sum of the angles on a straight line is equal to 180 degrees, therefore, since a right angle is 90 degrees, we have:

a + 90 = 180

a = 180 - 90

a = 90 degrees.

a + b + 45 = 180° [angles on a straight line = 180 degrees]

Substitute:

90 + b + 45 = 180

b = 180 - 90 - 45

b = 45°

d = 180 - 100 [supplementary angles]

d = 80°

c = 180 - d [linear pair]

c = 180 - 80

c = 100°

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