Pls show steps on how u got the answer and thank u

Answer:

m = 4/3

Step-by-step explanation:

Slope of line is given by

m = (y2-y1)/(x2-x1)

where

(x1,y1) and (x2,y2) are the two points on coordinate plane.

__________________________________________

Given points

(4,5) and (7,9)

using the above formula to find slope and plugging in the given points value

we have,

slope m = (9-5)/(7-4)

m = 4/3

Thus, slope between the points (4,5) and (7,9) is m = 4/3. The third option.

Answer: the area is affected by crime. He is protective of his money. Both right on edge

Step-by-step explanation:

Answer: a b

Step-by-step explanation:

Answer:

(2x+2)+(x+34)=180°[by linear pair]

3x+36=180°

3x=180°-36°

3x=144

x=144/3

x=48

The opposite side of the right triangle (x) is approximately 6.888 inches long.

To solve this problem, we can use the trigonometric ratio for the sine function, which is opposite/hypotenuse. We have the hypotenuse as 12 inches and the opposite angle as 35 degrees, so we can set up the equation:

sin(35) = opposite/12

To solve for the opposite, we can multiply both sides by 12:

opposite = 12 * sin(35)

sin(35) as approximately 0.574:

opposite = 12 * 0.574

opposite ≈ 6.888

Therefore, the opposite side of the right triangle (x) is approximately 6.888 inches long.

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Answer:

-1

Step-by-step explanation:

Answer:93

Step-by-step explanation:75+105+127=307

307-250=57

150-57=93

Answer:

B

Step-by-step explanation:

Given f(x) then f(x + a) is a horizontal translation of f(x)

• If a > 0 then a shift to the left of a units

• If a < 0 then a shift to the right of a units

Given f(x) then f(x) + c is a vertical translation of f(x)

• If c > 0 then a shift up of c units

• If c < 0 then a shift down of c units

g(x) is f(x) shifted 3 units right and 1 unit up , then

g(x) = (x - 3)² + 1 → B

Answer:

The equation of the blue graph is \(g(x)=(x-3)^{2} +1\). Below is the explanation

Step-by-step explanation:

Given:

   The graph of f(x)=\(x^{2}\)

To find:

    The equation of the transformed graph g(x).

The red graph f(x) is moved right 3 units and up 1 unit to get g(x).

When graph is moved right 3 units , 3 should be subtracted with x.

When graph is moved up 1 unit, 1 is added at the end.

So, our g(x)=\((x-3)^{2} +1\)

The equation of the blue graph is \(g(x)=(x-3)^{2} +1\)

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Answer:

A the first one

Step-by-step explanation:

hope this helps

The rate of change, based on y is a function of the distance traveled, z, and what it means is B. The ride costs $3 per mile.

The rate of change is the unit rate or the slope.

The rate of change also refers to the variable cost per unit.

The variable cost can be differentiated from the fixed cost since it varies according to the quantity involved.

Distance (mi), z Total Cost ($) y  Rate of Change

       0                        2                        $0

       1                         5                        $3 ($5 - $2)

      2                         8                        $3 ($8 - $5)

      3                         11                       $3 ($11 - $8)

      4                         14                       $3 ($14 - $11)

The Rate of Change = The Slope = Rise/Run = ($5 - $2)/(1 - 0)

Thus, based on the total cost of a ride-sharing trip, the unit rate is $3 per mile.

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Answer: 13/8 or 1.625

Step-by-step explanation:

Answer:

(x - 9)(x + 9)

Step-by-step explanation:

x² - 81 ← is a difference of squares and factors in general as

a² - b² = (a - b)(a + b), then

x² - 81

= x² - 9²

= (x - 9)(x + 9)

The displacement of the cyclist is 40.3 km west. To find the displacement of the cyclist, we need to consider the net effect of the individual displacements in each direction.

The cyclist rides 8.4 km east, then 63 km west, and finally 14.3 km east. The displacement is the vector sum of these individual displacements.

The total displacement in the east direction is 8.4 km + 14.3 km = 22.7 km.

The total displacement in the west direction is 63 km.

To find the net displacement, we subtract the west displacement from the east displacement:

Net displacement = 22.7 km - 63 km = -40.3 km (west)

Therefore, the displacement of the cyclist is 40.3 km west.

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When the total amount raised by Slow Joe was subtracted from the total amount raised by Fast Freddy, the difference was $329.90. Therefore, Slow Joe raised $329.90 more than Fast Freddy.

Slow Joe raised $372.60 for charity.

Slow Joe raised $329.90 more than Fast Freddy.

Steps:

Slow Joe: 93.15 x 4 miles = 372.60

Fast Freddy: 93.15 x (4 x 0.2) = $37.26

Difference: 372.60 - 37.26 = $329.90

Slow Joe raised $372.60 for charity by riding 4 miles of the course for the 2021 Las Vegas Charity Bike-A-Thon. This was accomplished by Slow Joe's donators pledging a combined total of $93.15 for every mile Joe traveled from start to finish. In comparison, Fast Freddy raised $42.70 per mile for traveling 20% of the course. To calculate the difference between the two, Slow Joe's total was calculated by multiplying the amount per mile by the number of miles traveled (93.15 x 4 = 372.60). Fast Freddy's total was calculated by multiplying the amount per mile by the percent of the course traveled (93.15 x (4 x 0.2) = 37.26). When the total amount raised by Slow Joe was subtracted from the total amount raised by Fast Freddy, the difference was $329.90. Therefore, Slow Joe raised $329.90 more than Fast Freddy.

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Answer:

9 inches and 15 inches

Step-by-step explanation:

The height of a trapezoid is 4 in.

Its area is 48 in^2.

Let a be one base and b be the second base.

One base is 6 inches longer than the other. This implies that:

a = 6 + b _________ (1)

The formula for the area of a trapezoid is given as:

\(A = \frac{1}{2}(a + b)h\)

where h = height

From (1), we have that:

\(A = \frac{1}{2}(6 + b + b )h\\ \\A = \frac{1}{2}(6 + 2b )h\)

We have that h = 4 and A = 48 in^2, therefore:

\(48 = \frac {1}{2}(6 + 2b) * 4\\ \\96 = 24 + 8b\\\\8b = 96 - 24 = 72\\\\b = 72 / 8 = 9 in\)

=> a = 6 + 9 = 15 in

The bases are 9 inches and 15 inches long.

The two unit vectors are (2/5 +√5/10, 3/10 + 2√5/15) and (2/5 -√5/10, 3/10 - 2√5/15).

Given that, Angle = 60°, v = 8, 6

Consider unit vector a = (x, y)

x² + y² = 1 …. (1)

Now apply the dot product of unit vector with v

a.v = |a||v|cos Ø

a.v = √ (x² + y²) √ (8² + 6²) cos 60º

8x + 6y = 1 × 10 × ½

So we get,

8x + 6y = 5 …. (2)

y = (5 - 8x) / 6

Substituting the value of y in equation (1)

x² + y² = 1

x² + [(5 - 8x)/6]² = 1

x² + 25/36 + 16x²/9 - 20x/9 = 1

25x²/9 - 20x/9 = 11/36

So we get,

4 × (25x² - 20x) = 11

100x² - 80x = 11

100x² - 80x - 11 = 0

Now solve the quadratic equation,

x = { 2/5 ± √5/10}

Substituting the value of x in equation (2)

y = 3/10 ± 2√5/15

Therefore, the two unit vectors are (2/5 +√5/10, 3/10 + 2√5/15) and (2/5 -√5/10, 3/10 - 2√5/15).

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Answer:

\(s(v) \ge 4\)

Step-by-step explanation:

Given

\(s(v) = \sqrt[3]{v}\)

\(v = 64\) ---- minimum

Required

The range of s

s represents the side length of the cube.

So, first we solve for s in \(s(v) = \sqrt[3]{v}\)

Substitute \(v = 64\)

\(s = \sqrt[3]{64}\)

\(s = 4\)

This means that \(s = 4\) when \(v = 64\)

In other words, the minimum value of s is 4

Hence, the range is:

\(s(v) \ge 4\)

The length of a radius of each circle is 6 centimeters and 8 centimeters.

Let the radius of the smaller circle be r centimeters. Then the radius of the larger circle is r + 2 centimeters. The sum of their areas is given by:

πr² + π(r + 2)² = 100π

Expanding and simplifying the equation:

r² + (r + 2)² = 100
r² + (r² + 4r + 4) = 100

Combining like terms:

2r² + 4r - 96 = 0

Divide the equation by 2:

r² + 2r - 48 = 0

Now, we factor the quadratic equation:

(r - 6)(r + 8) = 0

This gives us two possible solutions for r: r = 6 or r = -8. Since the radius cannot be negative, the radius of the smaller circle is 6 centimeters. Therefore, the radius of the larger circle is r + 2 = 6 + 2 = 8 centimeters.

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Answer:

A - 36 in.

b - 8

Step-by-step explanation:

A - You marked all of it right! 10 + 10 + 10 + 6

B - The teeth are only on half of the circle that hit the chain. 10 inches of chain for the big wheel, so 1/2 of 10 is 5. Same thing for the little wheel, 1/2 of 6 is 3, and 5+3 = 8, so about 8!

Answer:

152

Step-by-step explanation:

All segments in a triangle add to 180. 1

8+10+x=180

x=152

The length x using Pythagoras theorem is 15 unit.

According to the Pythagorean theorem, the square of the hypotenuse of a right triangle equals the sum of the squares of the other two sides.

Given:

Hypotenuse = 18 unit

Perpendicular = 10 unit

using Pythagoras theorem

H² = P² + B²

18² = 10² + B²

324 = 100 + B²

324 - 100 = B²

B² = 224

B= 14.966 unit

B= 15 unit

Thus, the measure for x is 15 unit.

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The solution for the system of equations x - y = - 4 and y = \(\sqrt{2x+3}\) - 2 is 0.

System of equations can be solved by many method, this time we use quadratic equation method.

The given equation is x - y = -4 and y = \(\sqrt{2x+3}\) - 2, so we can substitute the y.

x + 4 = y => x + 4 = \(\sqrt{2x+3}\) - 2

Then we substitute the all possible value,

x + 4 + 2 = \(\sqrt{2x+3}\\\)

x + 6 = \(\sqrt{2x+3}\\\)

Next, we can square both side. So,

x^2 + 12x + 36 = 2x + 3

The we can substitute the value,

x^2 + 10x + 33

Since the 33 is prime number, we can't solve this. Also if we calculate the discriminant value with get the result under 0 which it mean there is no have a real solution.

Discriminant (D) = b^2 - 4ac

= 10^2 - 4(1)(33)

= 100 - 132

= -32.

Thus, the solution for that system of equations is 0.

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The current it conduct when it is plugged into a wall outlet that provides 120 V is 10.4A

The current passing through a conductor is proportional to the potential difference. Mathematically;

V = IR
where
V is the voltage = 120V

R is the resistance = 11.5 ohms

Required

Current I

Substitute

I = V/R
I = 120/11.5
I = 10.4A

Hence  the current it conduct when it is plugged into a wall outlet that provides 120 V is 10.4A

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Let us set up some variables:

Now let us set up some equations based on the facts:

Equations:

   L = 4W     -- equation 1

   2L + 2W = 80 -- equation 2

   Plug the value of L from equation 1 into equation 2

    2(4W) + 2W = 80

     8W + 2W = 80

        10W = 80

           W = 8 -- equation 3

   Plug the value of W from equation 3 into equation 1:

    L = 4W = 4 * 8 = 32

Therefore the length is 32 and the width is 8.

Hope that helps!

Answer:

0=0

Step-by-step explanation:

Answer:

a rational is a fraction or decimal or percent

Step-by-step explanation:

Answer:

Hello! The answer to your question will be below.

Step-by-step explanation:

Attached below....

Number form:820,245

Word form: eight hundred twenty thousand two hundred forty-five

Expanded form: 800,000+20,000+0+200+40+ 5

Place value chart below!!

Hope this helps! :)

⭐️Have a wonderful day!⭐️

Answer:

In geometry, a straight angle is an angle, whose vertex point has a value of 180 degrees. Basically, it forms a straight line, whose sides lie in opposite directions from the vertex. It is also termed as “flat angles”.

Answer:

12 upon 30 is the write answers I think and it would help you