Point A is at (6,-6) and point C is at (-6,-2). Find the coordinates of point B on line AC such that AB= 3/4 AC

Answer:

V  =  339 in³

Step-by-step explanation:

The formula for the volume of a sphere of radius r is V = (4/3)πr³

Here the diameter is 18 m, so the radius must be 9 m, and the volume of the sphere is

V = (4/3)(3.14)(9 m)², or

V  =  339 in³

In order to evaluate the expression, we must first understand the order of operations. The ^ symbol indicates an exponential, which takes precedence over division. the expression.343 ^ { 4 / 3 } is 7,625

In order to evaluate the expression, we must first understand the order of operations. The ^ symbol indicates an exponential, which takes precedence over division. Therefore, we will first calculate 343^4 and then divide the result by 3. 343^4 = 7,741,675. 7,741,675 divided by 3 is equal to 2,580,558.33. When rounded to the nearest whole number, the answer is 7,625.The expression 343^ {4/3} can be broken down into 343 to the power of 4 divided by 3. Before we evaluate the expression, we must understand the order of operations. The ^ symbol indicates an exponential, which takes precedence over division. Therefore, we will first calculate 343^4 and then divide the result by 3. 343^4 can be calculated using the formula 343 x 343 x 343 x 343. This results in 7,741,675. 7,741,675 divided by 3 is equal to 2,580,558.33. When rounded to the nearest whole number, the answer is 7,625.

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Answer:

Transversal

Step-by-step explanation:

Answer: TRUE

SUIIIIIIIII

The statement that "subset h of a vector space v is a subspace of v if the zero vector is in h" is true.

A subspace is a vector space that is also encompassed within another vector space.

So, while each subspace is a vector space in its own right, it is also defined with respect to another (bigger) vector space.

Three components must be demonstrated to prove that a subset is a subspace:

Additionally, demonstrate that it is closed.

Show that it is closed when scalar multiplication is used.

Show that vector 0 is a part of the subset.

As it is stated in the question;

h represents a subset of the vector space v.

The zero vector is contained in h.

This implies that h must be in the v subspace.

Hence, the statement that "subset h of a vector space v is a subspace of v if the zero vector is in h" is true.

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Answer:

four billion two hundred fifty-eight million one hundred forty-five thousand three hundred ninety-seven

Step-by-step explanation:

Answer:

Word form-

four billion, two hundred fifty-eight million, one hundred forty-five thousand, three hundred ninety-seven.

Step-by-step explanation:

Answer: 18°F

Step-by-step explanation: if you add 21 and -3 you get 18

Answer:

343 feet

Step-by-step explanation:

Answer:

31,75

Step-by-step explanation:

at x = -3,5 => f(x) = (-3,5)^2 - 5.(-3,5) + 2 = 31,75

Answer:

f(x)=31.75

Step-by-step explanation:

3 people do not like either coffee or tea. (Venn Diagram: 3 in the outside circle)  The Venn Diagram would contain 3 circles, one labeled “Coffee”, one labeled “Tea”, and one labeled “Neither”.

The Venn Diagram will have 3 circles, one labeled “Coffee”, one labeled “Tea”, and one labeled “Neither”. In the “Coffee” circle, 32 people like coffee. In the “Tea” circle, 19 people like tea. In the overlapping “Both” circle, 5 people like both coffee and tea. To find the number of people who do not like coffee or tea, subtract the total number of people surveyed (50) from the sum of people who like coffee (32) and tea (19) and people who like both (5). Therefore, the answer is 3 people do not like either coffee or tea.  (Venn Diagram: 3 in the outside circle)

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The probability that the manufacturing company will stay in business at the end of the two-year period is 1. (OPTION 1).

In this given scenario, the probability of a shirt having a fault is 0.0015. Each batch contains 1,000,000 shirts. The retailer tests 1000 shirts per batch for a fault. If more than 2 shirts are found to be faulty, the batch will fail the inspection.

To solve the given problem, we can use the binomial distribution. We know that the probability of success (p) = 0.0015, and the probability of failure (q) = 0.9985. Let's calculate the probability of a batch failing inspection.

We need to find the probability of more than 2 faulty shirts in a batch (n = 1000).

If X denotes the number of faulty shirts, then we have a binomial distribution as follows:

P(X > 2) = 1 - P(X ≤ 2)

P(X ≤ 2) = P(X = 0) + P(X = 1) + P(X = 2)

= (1000C0) × (0.0015)^0 × (0.9985)^1000 + (1000C1) × (0.0015)^1 × (0.9985)^999 + (1000C2) × (0.0015)^2 × (0.9985)^998

= 0.9877

P(X > 2) = 1 - 0.9877

= 0.0123

The probability that a batch will fail inspection is 0.0123.

The next step is to find the probability of 0, 1, 2, 3, 4, 5, 6, or more than 6 batches failing inspection. For this, we use the binomial distribution with n = 10 (number of batches) and p = 0.0123 (probability of a batch failing inspection).

Let Y denote the number of batches failing inspection. Then we have:

P(Y = 0) = (10C0) × (0.0123)^0 × (1 - 0.0123)^10 = 0.8863

P(Y = 1) = (10C1) × (0.0123)^1 × (1 - 0.0123)^9 = 0.1084

P(Y = 2) = (10C2) × (0.0123)^2 × (1 - 0.0123)^8 = 0.0049

P(Y = 3) = (10C3) × (0.0123)^3 × (1 - 0.0123)^7 = 0.0001

P(Y = 4) = (10C4) × (0.0123)^4 × (1 - 0.0123)^6 = 1.2116 × 10^-6

P(Y = 5) = (10C5) × (0.0123)^5 × (1 - 0.0123)^5 = 6.0729 × 10^-9

P(Y = 6) = (10C6) × (0.0123)^6 × (1 - 0.0123)^4 = 1.3727 × 10^-11

P(Y > 6) = P(Y = 7) + P(Y = 8) + P(Y = 9) + P(Y = 10) = 1.9024 × 10^-14

Therefore, the probability of less than 3 batches failing inspection is:

P(Y < 3) = P(Y = 0) + P(Y = 1) + P(Y = 2) = 0.9996

The probability of 3 or 4 batches failing inspection is:

P(3 ≤ Y ≤ 4) = P(Y = 3) + P(Y = 4) = 1.2329 × 10^-6

The probability of more than 4 batches failing inspection is:

P(Y > 4) = P(Y = 5) + P(Y = 6) + P(Y > 6) = 1.3733 × 10^-11

The manufacturer needs at least 115 of the contracts to be renewed to stay in business at the end of the two-year period. We need to find the probability that at least 115 of the 180 contracts will be renewed.

We can use the normal approximation to the binomial distribution. Since np = 180 × 0.9996 = 179.928 and nq = 180 × (1 - 0.9996) = 0.072, we can assume that Y has a normal distribution with mean μ = 179.928 and standard deviation σ = √(180 × 0.9996 × 0.0004) = 0.1982.

Let Z denote the standardized normal variable. Then:

P(Y ≥ 115) = P(Z ≥ (115 - 179.928) / 0.1982)

= P(Z ≥ -332.42)

≈ 1

Therefore, the probability that the manufacturing company will stay in business at the end of the two-year period is approximately 1. Answer: 1.

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Answer:

b=59

Step-by-step explanation:

The Theorem for Alternate Exterior angles is: If two parallel lines are cut by a transversal then the alternate exterior angles are congruent.

By this theorem we now know that b=59 degrees.

Answer: In the upper triangle  x = 33° and in the lower triangle x = 128°

Step-by-step explanation:

Upper triangle:

x = (180° - 114°) ÷ 2 = 33°

Lower triangle:

x = 180° - 26° × 2 = 128°

The value of AOB and BOC based in the information given in the circle will be 53°.

From the information given, the central angle is the angle that the vertex is at the center of the circle.

It was stated that OB bisects AOC. Therefore, since AOB is 53°, BOC is also 53°.

The value of AOC will now be:

= AOB + BOC

= 53° + 53°

= 106°

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Answer:

8

Step-by-step explanation:

Answer:

y=-3

Step-by-step explanation:

-8y=24

y= 24/-8

y=-3

Hope this helps! :)

pls mark brainliest

y = - 3

- 8y = 24 | (-)

8y = - 24

y = - 24 : 8

y = - 3

Answer:

The money saved is $153-$147= $6

Step-by-step explanation:

Science center tickets are 3 for $36.75

so 12 tickets costs =4*36.75=$147

and zoo tickets are 4 for $51

so 12 tickets costs =3* 51=$153

The money saved is $153-$147= $6

side angle side (SAS) is the postulate because we can clearly see that two of the sides of the triangles are congruent (9 & 14), as well as the Q and T angle.

the perimeter is 43

6y+5=8y

y= 5/2

9+14+6(5/2)+5= 43

Answer:

Solution given:

In ∆ PQR and ∆ STQ

PQ=ST=9ft given

<Q=<T given

QR=TU = 14ft [given]

S.A.S axiom therom is used to prove

∆PQR ≅ ∆STU

Since ∆PQR ≅ ∆STU

their corresponding side is equal.so

6y+5=8y

5=8y-6y

2y=5

y=5/2

now

perimeter of ∆ PQR=sum of all sides

=9ft +14ft+ 6*5/2+5=43ft

Answer:

4 1/2 + 1 3/5 = 6 1/10 or 61/10

the ans is (1) -5(-3h + g +5)

The total Drake feed his horse this week is 58.22 pound or 58\(\frac{11}{50}\) pound.

Let's break it down,

day 1 = 12 pound

day 2 = 12 pound

day 3 = 12 pound

day 4 = 11\(\frac{2}{5}\) pound

day 5 = 10.82 pound

First to answer in decimal, change all value to decimal. Since only day 4 value is not decimal, so we only change day 4 value.

day 4 = 11 + (2 ÷ 5) = 11.4 pound

Total pound = 12+12+12+11.4+10.82

= 58.22 pound

Next, to answer in fraction, we only change the result in decimal to fraction. So,

58.22 = 58 + (22 ÷ 100)

= 58\(\frac{22}{100}\)

simplified

= 58\(\frac{11}{50}\)

Thus, this week Drake feed his horse 58.22 pound of hay or equal to 58\(\frac{11}{50}\) pound of hay.

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Answer:

The container can hold 18 gallons

Step-by-step explanation:

Assume the container can hold x gallons

∵ The container is \(\frac{2}{3}\)  full with water

∵ It can hold x gallons

→ Multiply \(\frac{2}{3}\) by x to find the number of gallons in the container

∴ The number of gallons in the container = \(\frac{2}{3}\) x

∵ 4 gallons of water pouring out

∵ It is  \(\frac{4}{9}\) full

→ Multiply \(\frac{4}{9}\) by x to find the number of gallons left in it

∴ The number of gallons left in the container = \(\frac{4}{9}\) x

→ The difference between the numbers of gallons is 4 gallons

∵  \(\frac{2}{3}\) x - \(\frac{4}{9}\) x = 4

→ Subtract the terms of the left side

∴ \(\frac{2}{9}\) x = 4

→ Multiply both sides by 9

∴ 2x = 36

→ Divide both sides by 18

∴ x = 18

∵ x represents the full of the container

∴ The container can hold 18 gallons

Answer:

Step-by-step explanation:

It could be apple because there is more apple that blackberry fruit drops

Step-by-step explanation:

apple flavoured and 8 are blackberry

flavoured. She chooses a sweet at random and eats it. Then she chooses another sweet at

random. Calculate the probability

Answer:

16 m

Step-by-step explanation:

V = \(s^{3}\)

4096 = \(s^{3}\)

cube root of 4096 = 16

The correct option is A. Write-in adjustments All above-the-line adjustments that do not have corresponding input lines on Schedule 1 (Form 1040) are indicated as write-in adjustments.

All above-the-line adjustments that do not have corresponding input lines on Schedule 1 (Form 1040) are referred to as write-in adjustments. Line 36 of Schedule 1 is where all write-in adjustments are reported. You have to provide a brief explanation of the adjustment and the corresponding amount for each write-in adjustment.If the IRS has developed an input line for a particular write-in adjustment, taxpayers must use that input line to report the adjustment. 

When writing in adjustments, taxpayers must ensure that the amount they enter is calculated and that they have a reasonable explanation for the adjustment. Taxpayers may be required to provide documentation to support the adjustment if the IRS requests it.

Miscellaneous adjustments and miscellaneous deductions are not used to describe all above-the-line adjustments that do not have corresponding input lines on Schedule 1 (Form 1040).

Therefore, options C and D are incorrect. The correct option is A. Write-in adjustments.

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1. 14w - 3w

Variable term: 14w, -3w

Constant term: None

Coefficient: 14, -3

2. -2a + 9 - 5a

Variable term: -2a, -5a

Constant term: 9

Coefficient: -2, -5

3. 8m - 2 - 10 + m

Variable term: 8m, m

Constant term: -2, -10

Coefficient: 8, 1

4. -2p - 17 + 6p - p + 4

Variable term: -2p, 6p, -p

Constant term: -17, 4

Coefficient: -2, 6, -1

5. 14x - 3y + 5y - 26 - 7x

Variable term: 14x, -3y, 5y, -7x

Constant term: -26

Coefficient: 14, -3, 5, -7

6. -6C + 18 - 15d + C - 11 - 3c

Variable term: -6C, -15d, C, -3c

Constant term: 18, -11

Coefficient: -6, -15, 1, -3

In each expression, variable terms are the terms that contain variables (letters representing unknowns), constant terms are the terms that do not contain variables, and coefficients are the numbers multiplying the variables. Let's identify the variable terms, constant terms, and coefficients for each expression:

In each expression, the variable terms consist of the terms containing variables, the constant terms are the terms without variables, and the coefficients are the numbers multiplying the variables.

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Answer:

800 mph

Step-by-step explanation:

Use the formula: Distance/Time=Speed

Distance: 2840 miles

Time: 3.55 hours

Now Divide,  giving you the speed of 800 mph

Hope this helps!

the slope is 0.288

Step 1

given

a) find the implicit derivate

b), now ,Plug x value of the indicated point into f '(x) to find the slope at x

so, the slope is 0.288

I hope this helps you