tell the absolute value of:​

Answer:

the answer would be 0 because 0+5=5

Answer:

7

Step-by-step explanation:

13 exceeds - 1 by - 1 + 13 = 12, then

- 5 + 12 = 7

Answer:

Step-by-step explanation:

Answer:

7

Step-by-step explanation:

13 exceeds - 1 by - 1 + 13 = 12, then

- 5 + 12 = 7

Answer:

Rate of boat in still water = 70 km/hr

Rate of current = 15 km/hr

Step-by-step explanation:

Let the speed of motorboat in still water = \(u\ km/hr\)

Let the speed of current = \(v\ km/hr\)

Equivalent Speed upstream = \((u-v)\ km/hr\)

Equivalent Speed downstream = \((u+v)\ km/hr\)

Distance traveled upstream = 440 km

Time taken upstream = 8 hours

Using the formula:

\(Speed = \dfrac{Distance}{Time}\)

\(u-v = \dfrac{440}{8}\\\Rightarrow u -v=55 ..... (1)\)

Distance traveled downstream = 510 km

Time taken downstream = 6 hours

\(u +v = \dfrac{510}{6}\\\Rightarrow u+v=85 ...... (2)\)

Adding (1) and (2):

\(2u = 140\\\Rightarrow u = 70\ km/hr\)

By equation (1):

\(v = 85-70\\\Rightarrow v =15\ km/hr\)

Therefore, the answer is:

Rate of boat in still water = 70 km/hr

Rate of current = 15 km/hr

the answer is supposed to be 132 at the most of a

for b it is 165

Answer:

a=132

b=165

Step-by-step explanation:

,

Answer: We can use the Pythagorean theorem to solve this problem, which states that in a right triangle, the square of the length of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the lengths of the other two sides.

In this case, we have:

a = -10

b = 24

c = ?

Using the Pythagorean theorem, we can solve for c:

c^2 = a^2 + b^2

c^2 = (-10)^2 + 24^2

c^2 = 676

c = sqrt(676)

c = 26

Therefore, the length of the missing side of the right triangle is 26 units.

The length of the missing side of the right triangle is 26.  To find the length of the missing side of a right triangle, we can use the Pythagorean theorem, which states that in a right triangle, the square of the length of the hypotenuse (c) is equal to the sum of the squares of the other two sides (a and b).

The formula is:

\(c² = a² + b²\)

In this problem, a = 10 and b = 24. To find the length of the missing side (the hypotenuse, c), we can plug these values into the formula:

c² = 10² + 24²
c² = 100 + 576
c² = 676

Now, we take the square root of both sides to find the length of the missing side:

c = √676
c = 26

So, the length of the missing side (the hypotenuse) of the right triangle is 26.

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Answer:

Step-by-step explanation:

a=number of products

product profit=49,60-7,45=42,15

115000+1200=42,15xa

127000=42,15xa

a=3013

Given:

89.3%

To convert into decimal:

Hence, the answer is 0.893.

We can utilise the five triangles in the provided heptagon and the characteristics of triangles to demonstrate that the total interior angle of a heptagon is 900 degrees.

A triangle's internal angles are always added up to 180 degrees. The inner angles of the five triangles that make up the heptagon add up to 5 * 180, or 900 degrees.

The total of the interior angles of the heptagon can be calculated using the five triangles that make up the shape. We can see that the sum of the interior angles of the heptagon equals the sum of the angles of the five triangles because the angles of the heptagon are labelled.

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Answer: Correct me if I am wrong, but this is how I think you should solve it.

Step-by-step explanation:

1. Simplify 8×5 to 40.

−2×(40+9)−6×7

2. Simplify 40+9 to 49.

−2×49−6×7

3. Simplify −2×49 to −98.

−98−6×7

4. Simplify 6×7 to 42.

−98−42

5. Simplify

−140

Your all done! Hope this helps.

Answer:

43.09

Step-by-step explanation:

Answer:

slope of original line; m = -3/-4

                                         =3/4

slope of parallel line = 3/4

slope of perpendicular line = m1*m2=-1

                                               =(3/4)*m2=-1

                                               =-4/3

equation passes through point (4,-3) is : 3x + 4y = -12

The constants that we have to multiply to eliminate one variable from the system are 12 and 5.

The equations are

5x+13y = 232

12x + 7y = 218

Here we can cancel both x term and y terms, lets choose x terms  and apply the elimination method

The coefficient of x in first equation is 5 and 12 in second equation

We have to make it same

Prime factorization

5 = 5×1

12 = 2×2×3

LCM (5, 12 ) = 2×2×3×5 = 60

Multiply the first equation by 12 and second equation by 5

60x + 156y = 2784

60x + 35y = 1090

Subtract equation 2 from equation 1

121y = 1694

Here we have eliminated x term

Hence, the constants that we have to multiply to eliminate one variable from the system are 12 and 5.

The complete question is:

Which constants can be multiplied by the equations so one variable will be eliminated when the systems are added together? 5x + 13y = 232

12x + 7y = 218

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D: "\(c_{1} = 10\) and \(c_{2} = 2\)" are programmer-defined constants for quadratic probing that cannot be used in a quadratic probing equation. Option D is correct answer.

The quadratic probing equation is defined as:

h (k, i) = (h′(k) + \(c_{1}\) * i + \(c_{2}\) * i^2) mod m,

where h′(k) is the hash value of key

k and m is the size of the hash table.

The constants \(c_{1}\) and \(c_{2}\) are programmer-defined constants that are used to compute the new hash index when a collision occurs in the hash table.

The given hash function is h(k) = k % 10.

Therefore, the hash value of any key will be between `0` and `9`.Now, let's check which of the given programmer-defined constants for quadratic probing cannot be used in a quadratic probing equation:

Option A: `c1 = 1 and c2 = 0`This option can be used in the quadratic probing equation. It means that linear probing is being used.

Option B: \(c_1 = 5\) and \(c_2 = 1\) This option can be used in the quadratic probing equation. It means that the new index is being computed as `h(k, i) = (h′(k) + 5i + i^2) mod m`.

Option C: \(c_1 = 1\) and \(c_2 = 5\) This option can be used in the quadratic probing equation. It means that the new index is being computed as `h(k, i) = (h′(k) + i + 5i^2) mod m`.

Option D: \(c_1 = 10\) and \(c_2 = 2\) This option cannot be used in the quadratic probing equation. It means that the new index is being computed as `h(k, i) = (h′(k) + 10i + 2i^2) mod m`.

Since \(c_{1}\) is greater than or equal to `m`, this equation will always result in a hash index that is greater than or equal to `m`. Therefore, it is not possible to use `\(c_{1}\)= 10` in the quadratic probing equation. Hence, the correct option is D.

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Answer:

p=25

Step-by-step explanation:

5p-4(p+3)=13

5p-4p-12=13

x-12=13

x=13+12

x=25

a check:

5(25)-4(25+3)=13

125-100-12=13

125-112=13

13=13

Answer: 19.11

Step-by-step explanation:

Since there are 2 books, multiply 6.5kg by 2.

6.5 x 2 = 13kg

Then, turn kg into Newtons.

F=MG

13x9.8=127.4 N

Then, you multiply that by μ
F=Nμ
127.4x0.15=19.11

Answer:

If s₃ is the length of the 3rd side, the possible values are in the interval.

5 < s₃ < 19

Step-by-step explanation:

For a triangle, we know that the sum of any two sides is always larger than the other side.

So if a triangle has 3 sides:

s₁, s₂, and s₃, we have:

s₁ + s₂ > s₃

s₁ + s₃ > s₂

s₂ + s₃ > s₁

In this case, we know that two sides are:

s₁ = 7

s₂ = 12

And we want to find the possible values of s₃.

Then if we use the above inequalities, we get:

7 + 12 > s₃

7 + s₃ > 12

12 + s₃ > 7

With the first one we get:

19 > s₃

Now we can rewrite the other two as:

s₃ > 12 - 7 = 5

s₃ > 7 - 12 = -5

The first one is more restrictive than the second:

s₃ > 5 > -5

So we can use only the first one.

Then the two inequalities are

s₃ > 5

s₃ < 19

Then the range is:

5 < s₃ < 19

This means that any value between 5 and 19 can be a possible length of the third side (5 and 19 are not possible lengths)

According to the dimensions given, the volume of paper in the recycling bin is of 6800 cubic inches.

It is given by the multiplication of the base area by the height, that is:

\(V = S_bh\)

In this problem, we have that the measures in square inches and inches, respectively, are given by:

\(S_b = 400, h = 17\)

Hence:

\(V = 400 \times 17 = 6800\)

The volume of paper in the recycling bin is of 6800 cubic inches.

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Answer:

6800

Step-by-step explanation:

Answer:

none

Step-by-step explanation: parallel lines

The lowest and greatest values in the dataset, divided by two, make up the Mid-range. Thus, this provides us with the midrange value.

The mid-range or mid-extreme is the arithmetic mean of the highest and minimum values of the data set and is used in statistics as a measure of a sample's central tendency.

The difference between the greatest and minimum values, which is a measure of statistical dispersion, is strongly related to the mid-range.

The two measurements are complementary in that one can determine the sample's maximum and minimum values by knowing the range and the midpoint.

Therefore, the lowest and greatest values in the dataset, divided by two, make up the Mid-range. Thus, this provides us with the midrange value.

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The length of this pendulum that makes one full swing is 3.93 meters.

Given the following data:

To determine the length of this pendulum that makes one full swing:

Mathematically, the time taken by this pendulum is given by this formula:

\(T=2\pi \sqrt{\frac{L}{32} }\)

Making L the subject of formula, we have:

\(T^2 = 4\pi ^2 \frac{L}{32} \\\\32T^2 =4\pi ^2L\\\\L=\frac{32T^2}{4\pi ^2}\)

Substituting the given parameters into the formula, we have;

\(L=\frac{32 \times 2.2^2}{4 \times (3.14)^2 } \\\\L=\frac{32 \times 4.84}{4 \times 9.8596 }\\\\L=\frac{154.88}{39.4384}\)

L = 3.93 meters.

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Answer:

4

Step-by-step explanation:

Correct option is A,  f(x) -2 has changed the parent function f(x) = (0.5)x to its new appearance.

The parent function f(x) = log5x has been modified by reflecting it over the x-axis, extending it vertically by a factor of three, and moving it down by three units.

In the picture below you can see the blue line is the graph of the function

f(x) = log(5x) and the green line is the graph of the function

g(x) = log[5(x + 4)] - 2

Since the function f passes at point (2, 1), we must reduce it by 2 units to ensure that it also passes at position (-2, -1). To do this, we add 2 to the function f.

We only need to add 4 to the variable x to have the function go left when we obtain log(5x) - 2.

The function shifts to the left when you add a number to x;

The function moves to the right when you remove a number from x;

The function increases when you add a number to it;

The function decreases when you take a number away from it.

Then we get a function g(x) = log[5 (x + 4)] - 2.

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Considering the definition of parallel and perpendicular line, the parallel line has a slope of -54 and the perpendicular line has a slope of 1/54.

A linear equation o line can be expressed in the form y = mx + b

where

Parallel lines are two lines that prolonged towards infinity never touch.

Two lines are parallel if they have the same slope.

Perpendicular lines are lines that intersect at 90° angles. If you multiply the slopes of two perpendicular lines, you get –1.

In this case, the line is y= -54x -4.

where:

Since two lines are parallel if they have the same slope, the parallel line has a slope of -54.

If you multiply the slopes of two perpendicular lines, you get –1. So:

-54 × slope perpendicular line= -1

slope perpendicular line= (-1)÷ (-54)

slope perpendicular line= 1/54

The perpendicular line has a slope of 1/54.

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18 root

2

Step-by-step explanation:

In this question imagine there is no y

It will be 10 root2 +5 root2 +3 root 2 it will be 18 root 2

Answer:

Marion’s account will have $237 more at the end of 10 years

Step-by-step explanation:

Answer: 4823243.75 square miles

Step-by-step explanation:

We know that each unit represents 175 miles. This means that one square unit is equal to \(175^2 =30625\) square miles.

Thus, the area is \((30625)(15.75)=4823243.75\) square miles.

The probability that if a random person is chosen from the group of lawyers, the person will be a liar is 38/45, or 0.84.

As a fraction: The probability is given as 38/45, which means that out of 45 people chosen randomly from the group of lawyers, 38 of them are expected to be liars.

As a decimal: To express the probability as a decimal, we divide the numerator (38) by the denominator (45):

38 ÷ 45 ≈ 0.8444444444444444

Rounded to two decimal places, this would be approximately 0.84.

As a percentage: To express the probability as a percentage, we multiply the decimal form by 100:

0.8444444444444444 * 100 ≈ 84.44%

Rounded to two decimal places, this would also be approximately 84.44%.

So, the probability that if a random person is chosen from the group of lawyers, the person will be a liar can be expressed as 38/45 as a fraction, approximately 0.84 as a decimal, or approximately 84.44% as a percentage.

This can be expressed as a fraction, decimal, or percentage, whichever is more helpful.

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Answer:

A

Step-by-step explanation:

Answer: I would say it's B

Step-by-step explanation: The reason is because whiskers are primary to have, Sharp claws is a tool for animals to get food, and large beaks are used to pick at the food so they don't eat the wrong things.

Answer:

76

Step-by-step explanation:

80-4=76

Answer:                       ✥                     ✦                       ☆                  ❃       ✻          

The florist sold 76 roses.            ✿                     ✿                 ❋              ✯      

Step-by-step explanation:

I hope it helps you!

\(*GraceRosalia*\\IAmAnAceIWillHelpYouDon'tWorry\)

The store sells 64 caps in the month 3.

In mathematics, a functional equation is, in the broadest meaning, an equation in which one or several functions appear as unknowns. So, when a statement represent a definite function using one or more dependent parameter then it is an example of a functional equation.

here, we have,

to find the given parameter from functional equation :

Given that the number of caps a new online store sells increases by a factor of 4 each month.

Function is , f(x) = 4^x

We have to find the month where it sells 64 caps.

Therefore for finding the month number, we should satisfy the value of x with the given value of f(x).

∴  f(x) = 64

⇒ 64 = 4^x

∴  x = 3

Therefore we have the month number as 3.

Thus, the store sells 64 caps in the month 3.

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Answer:

3.43%

Step-by-step explanation:

362-350=12

12:350*100 =

(12*100):350 =

1200:350 = 3.43