Hi! Can somebody pls explain to me how to do one of these problems pls......
will give brainliest lol

Answer:

In the given diagram, line t is a transversal that intersects parallel lines r and s, and angle 8 is formed by the intersection of line t and parallel line s. Corresponding angles are formed when a transversal intersects two parallel lines, and they are located in corresponding (i.e., identical) positions relative to the two parallel lines.

Therefore, the corresponding angle to angle 8 would be angle 2, which is located in the same relative position as angle 8 with respect to parallel lines r and s, and transversal line t.

Answer:  See below

Step-by-step explanation:

A.  Point C is the y-intercept, the value of y when x = 0.  We know x = 0 for this point, (0,?).  To find y, wither find it on the graph (y = -6) or calculate it with the equation:

y = \(x^{2}\) +x-6

For x = 0, y becomes -6

Point C is (0,-6)

B.   Y is zero at both points A and B.  We want the values of x that will make the equation equal to zero.  We can read them from a graph (where the line crosses the x axis), or factor the equation and set each factor to zero:

y = \(x^{2}\) +x-6

y = (x + 3)(x - 2)

For y to be zero, either  (x + 3) or (x - 2) must equal zero.  That would occur for bot x = -3 and x = 2.

The points A and B are therefore:  

A (-3,0)

 B  (2,0)

We can find the minimum of this function by taking the first derivative and setting it equal to zero, the point at which the slope of the line is zero.

y = \(x^{2}\) +x-6

y' = 2x + 1

2x = -1

x = -(1/2)

At x = - 1/2, y becomes -6.25

The minimum is (-(1/2), - 6.25)

See the attachment.

Answer:

See below

Step-by-step explanation:

Period = 1 day      

Periodic interest = .045 / 365       (since there are 365 days in a year)

V(t) = 6000 *  ( 1 + .045/365)^t      where t is in days

V(t) = 6000 * (1+.045/365)^(t * 365)       where t is in years

Answer:

its A or the first one ;)

Step-by-step explanation:

The question above is incomplete.

Complete Question

Michael keeps dogs, cows, cats and kangaroos as pets. He has 24 pets in total and 1/8 of them are dogs, 3/4 are not cows and 2/3 are not cats. How many kangaroos does Michael keep?

Answer:

7 kangaroos

Step-by-step explanation:

Total number of pets = 24

Fraction representing total number of pets = 1

Step 1

Number of dogs =

Fraction representing dog = 1/8

1/8 × 24 = 3

He has 3 dogs

Step 2

Number of cows =

From the question, we are told that 3/4 are not cows

Therefore, the number of cows he has =

1 - 3/4 = 1/4

The fraction representing cows = 1/4

Hence the number of cows he has =

1/4 × 24 = 6 cows

Step 3

From the question, we are also told that

2/3 are not cats

The fraction representing the number of cats he has=

1 - 2/3 = 1/3

Therefore, the number of cats he has =

1/3 × 24 = 8 cats.

Step 4

How many kangaroos does Michael keep?

We are asked, how many kangaroos he keeps.

Total numbers of pets = Number of dogs + Number of cows + Number of cats + Number of kangaroos

24 = 3 + 6 + 8 + Number of kangaroos

Number of kangaroos = 24 -(3 + 6 + 8)

= 24 - 17

= 7

Therefore, the number of kangaroos that Michael has is 7 kangaroos

Answer + Step-by-step explanation:

a) GE = r = GM

Then GEO is an isosceles triangle

b) since GEO is an isosceles triangle  then :

m∠SEG = m∠GOM = measure of the arc GM (mGM)  (result 1)

On the other hand :

m∠SEG = m∠SEG = (1/2)×(mAS - mGM)  (it’s a formula)   (result 2)

Now ,we equate  (result 1) and  (result 2) :

m∠SEG = mGM  

m∠SEG = (1/2)×(mAS - mGM)

Then

mGM = (1/2)×(mAS - mGM)

c) mGM = (1/2)×(mAS - mGM)

⇔ 2mGM = mAS - mGM

⇔ 3mGM = mAS

⇔ 3m∠SEA = m∠SOA

Remember:

mGM = m∠GOM = m∠SEA

Using a system of equations, the weight of 5 apples, 2 oranges are 4 bananas is given as follows:

B. 1147 gm.

A system of equations is when two or more variables are related, and equations are built to find the values of each variable.

In this problem, the variables are:

Considering the data given, the equations are:

From the first equation:

3x = 928 - 5y.

x = 309.33 - 1.667y.

From the second equation:

6z = 1088 - 4y

z = 181.33 - 0.667y

Replacing in the third equation:

5x + 3z = 799

5(309.33 - 1.667y) + 3(181.33 - 0.667y) = 799

10.336y = 12961.64

y = 1291.64/10.336

y = 125 gm.

The other weights are:

The weight of 5 apples, 2 oranges are 4 bananas is:

5x + 2y + 4z = 5 x 101 + 2 x 125 + 4 x 98 = 1147 gm, option B.

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Answer:

36 m

Step-by-step explanation:

Perimeter = 2L + 2w = 99

2(L + w) = 99

L = length = 8x

w = width = 3x

2(8x + 3x) = 99

16x + 6x = 99

22x = 99

x = 99/22 = 4.5

L = 8x = 8(4.5) = 36

An outliner is a number on the set that is much lower or higher than all the other numbers.

In this case, if we add 11 to the given set. Then:

- The mean is always affected by an outliner because the mean is the average of the data set, with an extra value it will always be affected.

To find the mean we use the formula:

Where n is the total numbers in the data set.

- The set without the outliner has is odd. With an extra number, the set will be even. This could affect the median.

27,20,34,37,21,42,39

Organize from least to greatest:

20,21,27,34,37,39,42

The median represents the middle value in a data set.

To find the median is different when the set is even or odd.

The median is the middle number, in this case, the data set without the outliner is, 34.

20,21,27,34,37,39,42 ( The middle number)

Add the outliner, the mean will change:

11,20,21,27,34,37,39,42

The median is calculated using the average of both middle numbers: (27+34)/2 =29

Hence, the median is also affected.

Finally, the mode is the value that appears most frequently in a data set. In this case, there is no mode defined. Then, the outliner doesn't affect the mode.

In conclusion, the outliner will affect the mean and the median.

Hence, the correct answer is the third option.

Answer:

Omar would get 2267.25 Russian rubles

Step-by-step explanation:

it's simple:

if one dollar equals 30.23 Russian rubles than you would do 75x30.23 and get the answer 2267.25 Russian rubles

hope that helps ;)

have a wonderful day!

The amount that carol should receive in change is $5.64

To calculate the total cost of Carol's purchase, we need to multiply the amount and price of each item and then add the results:

Cost of apples = 1.5 kg × $2.00/kg = $3.00

Cost of bananas = 2 kg  $0.68/kg = $1.36

Total cost = $3.00 + $1.36 = $4.36

Since Carol pays with a $10 note, we can calculate the amount of change she should receive by subtracting the total cost from the amount she paid:

Change = $10.00 - $4.36 = $5.64

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The given question is incomplete, the complete question is:

Carol buys: 1.5 kg of apples at $2.00 per kilogram 2 kg of bananas at $0.68 per kilogram She pays with a $10 note. How much change should she receive?

The radius of a cylinder is 4 inches and the height is 5 inches. The surface area is equal to the sum of the areas of all the faces of a solid.

A cylinder has two circular bases, and each circular base has an area of πr² square units, where r is the radius of the base. The lateral area of a cylinder is the area of the cylinder's curved surface, which is the height of the cylinder multiplied by the cylinder's base perimeter. It is given by the formula: 2πrh. The surface area of the cylinder is obtained by summing the lateral area and two times the area of the base. Hence, we have:

Surface area = 2πrh + 2πr²

Let us calculate the area of the two bases by plugging the given values into the formula.

Area of one base = πr²= π (4)²= 16π square inches

Therefore, the area of the two bases is 2 × 16π = 32π square inches. Thus, statement 2 is correct

Lateral area of a cylinderLateral area = 2πrh= 2 × π × 4 × 5= 40π square inches.

Thus, statement 3 is correct.

The total surface area of the cylinderTotal surface area = Lateral area + 2 × Area of base= 2πrh + 2 × πr²= 2πr(h + r)= 2π × 4(5 + 4)= 72π square inches.

Therefore, statement 5 is correct.

Therefore, the following statements are correct:Statement 2: The area of the two bases is 32π square inches.Statement 3: The lateral area is 40π square inches.Statement 5: The total surface area is 72π square inches are true.Therefore, the correct statements are 2, 3, and 5.

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Answer: 1.distributive property, 2.subtraction property of equality, 3. i dont know 4. division property of equality and 5. i dont know

Step-by-step explanation:

Answer:

a. The maximum revenue Luci can make selling cookies in one day is $2,000.

b. The price she should sell the cookies for her to make the maximum revenue is $1.

Step-by-step explanation:

Note: This question is not complete. The complete question is therefore provided before answering the question as follows:

Luci Lulu opened a cookie store in the mall. She found that the relationship between the price of a cookie, p, and the number of cookies sold, x, is given by the linear relationship x = −2000 p + 4000. Find the maximum revenue Luci can make selling cookies in one day. Find the price she should sell the cookies for to make the maximum revenue.

The explanation of the answer is now provided as follows:

Given;

x = −2000p + 4000 …………………………. (1)

The revenue function is obtained as follows:

R = px ……………………….. (2)

Substitute equation (1) into (2), we have:

R = p(−2000p + 4000)

R = −2000p^2 + 4000p ……………… (3)

Obtain the derivative of equation (3), set to zero and solve for p, we have:

−4000p + 4000 = 0

4000 = 4000p

p = 4000 / 4000

p = 1

From the above, p = 1 implies that the price that ensure maximum revenue is $1.

We can now answer as follows:

a. Find the maximum revenue Luci can make selling cookies in one day.

Since p = 1 implies that the price that ensure maximum revenue is $1, we then substitute p = 1 into equation (3) as follows:

R = (−2000 * 1^2) + (4000 * 1)

R = (−2000 * 1) + (4000 * 1)

R = −2000 + 4000

R = 2000

Therefore, the maximum revenue Luci can make selling cookies in one day is $2,000.

b. Find the price she should sell the cookies for to make the maximum revenue.

Since p = 1 implies that the price that ensure maximum revenue is $1 as obtained above, it therefore implies that the price she should sell the cookies for her to make the maximum revenue is $1.

Answer: 12 cups

Step-by-step explanation:

Answer:

12 cups

Step-by-step explanation:

1 pint = 2 cups

6 pints = 6 × 2 cups = 12 cups

Infinite parallelograms can be constructed given the given conditions. The other two angles of the parallelogram must also be 135 degrees each. Given that a parallelogram in which one side is 3 inches long, another side measures 4 inches, and the measurement of one angle is 45 degrees. We need to find out how many parallelograms we can construct given these conditions.

Also, we need to find out the lengths of the sides and the measurements of the angles for the parallelograms. We know that for a parallelogram, opposite sides are parallel and opposite angles are congruent. From the given conditions, we know the length of two sides of the parallelogram and one angle, but we don't know the length of the other two sides and the other angle.

This is because there is not enough information to determine the exact lengths of the other sides and the other angle. We can construct infinitely many parallelograms by varying the length of the other sides and the other angle. Given the size of two sides of a parallelogram and one angle, many different parallelograms can be constructed.

This is because there is insufficient information to determine the lengths of the other two sides and the different angle. We can construct infinitely many parallelograms by varying the size of the sides and the other angle. However, there are some limitations.

For example, the sum of the angles of a parallelogram is always 360 degrees. Therefore, if we know one angle of the parallelogram, we can find the other angle by subtracting it from 180 degrees. In this case, we know that one angle is 45 degrees, so the different angle is

= 180 - 45

= 135 degrees.

This means that the other two angles of the parallelogram must also be 135 degrees each. We can construct infinitely many parallelograms with sides of 3 and 4 inches and one angle of 45 degrees. However, the other two sides and the other angle can vary, so there is no unique solution.

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The absolute value function that matches the graph is given as follows:

y = |x|

An absolute value function of vertex (h,k) is defined as follows:

y = a|x - h| + k.

The vertex of the function in this problem is at the origin, hence:

(h,k) = (0,0).

The leading coefficient is of a = 1, as when x = 1, y = 1.

Hence the absolute value function that matches the graph is given as follows:

y = |x|

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Answer:

21 emperor penguins

Step-by-step explanation:

1. Convert 35% to decimal form

0.35

2. Multiply 0.35 by 60

21

3. The answer is 21

Answer:

(0, -5)

Step-by-step explanation:

the y-intercept of the parabola is when x = 0 (crossing the y axis)

To construct an equilateral triangle inscribed in a circle, Zahid would need to draw three specific segments.

First, Zahid would need to draw the radius of the circle, which is a line segment connecting the center of the circle to any point on its circumference. This segment serves as the base of the equilateral triangle.

Next, Zahid would draw two more line segments from the endpoints of the base (radius) to another point on the circumference of the circle. These segments should be of equal length and form angles of 60 degrees with the base. These segments complete the equilateral triangle by connecting the remaining two vertices. Zahid needs to draw the radius of the circle (base of the equilateral triangle) and two additional line segments connecting the endpoints of the radius to other points on the circle's circumference. These line segments should be equal in length and form angles of 60 degrees with the base.

It is important to note that an equilateral triangle is a special case where all sides are equal in length and all angles are 60 degrees. In the context of a circle, an equilateral triangle is inscribed when all three vertices lie on the circumference of the circle.

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Answer:

perpendicular

Step-by-step explanation:

both lines meet at a 90 degree angle

Answer:

60%

Step-by-step explanation:

The flux of F across S is equal to 2304/5π.

Given vector field is F= 32x3 + yi + 2 (cosz + 3y3) j + 32z3k.

The surface S is the one which is bounded by the hemisphere z = - 4 - x2 - y2

and the plane z = 0.

This is a closed surface enclosing a region R which is the upper part of the solid sphere x2 + y2 + z2 = 16.

The divergence theorem states that the flux of the vector field across a closed surface is equal to the triple integral of the divergence of the vector field over the region it encloses. Hence, the flux can be calculated as follows:

S F . n d S = R (del. F) d V where n is the outward pointing unit normal vector on the surface S.

The divergence of F is given by del.

F = 96x2 + 3 + 2 (-sinz) + 96z2

Therefore, R (del . F) d

V = ∫0π/2∫0π/2∫04- r

2sinΦ (96r2cos2Θ + 96r

2sin2Φ + 3) + 2(-sin(4 + r2)) drdΘdΦ

where R is the region enclosed by the surface S.

So, we have the following equation after integrating it: R (del . F) dV = 2304/5π.

The flux of F across S is equal to 2304/5π.

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Answer:

where is the diameter?

Step-by-step explanation:

Answer:

Step-by-step explanation:

Answer:

\(g(x)=\frac{1}{8} x^{3} -\frac{3}{2} x^{2} +6x-5\)

Step-by-step explanation:

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

switch the x and y, then use order of opperations

Answer:

g times 15 if it's a algebraic question

g=6

Refer to the explanation for the process.

Explanation:

Solve:

9 g=15 10

Cross multiply each denominator by the opposite numerator.

9×10=15×g

Simplify.

90=15g

Divide both sides by 15

90 15=g

Simplify.

6=g

Switch sides.

g=6

Hope this helps!

The volume of the solid with the semicircular base is equal to 2250π units³

In general term integral value means the value obtained after integrating or adding the terms of a function which is divided into an infinite number of terms .

Given here: A solid with a semi circular base with radius = 15 units

We know the the equation of the circle with its center at the origin is given by

x²+y²=15²

\(y=\sqrt{15^2-x^2}\)

Thus constructing the integral we get

 \(\int\limits^{15}_{-15} \ \pi .\frac{1}{2}.( {15^2-x^2}} )\, dx\)

=-πx.(x²-675) /6 +C |¹⁵₋ ₁₅

=2250π

Hence, The volume of the solid with the semicircular base is equal to 2250π units³

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