(03.03)

The point R is halfway between the integers on the number line below and represents the number ____. (Use the hyphen for negative numbers and write the answer as a decimal, such as -6.4). please help

Yes. The warehouse drivers deliver enough packages.

An expression is used to illustrate the information that's given.

In this case, the warehouse has 128 trucks. Each truck has 350 packages. The number of packages that van be delivered will be:

= Number of trucks × Amount in each package

= 128 × 350

= 44800

Since the drivers at a warehouse need to deliver 40,000 packages each day. this means they denied enough packages because 44800 is more than 40000.

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Since the 1st brand is 70% pure antifreeze

Since the 2nd brand is 95% pure antifreeze

Since we need to obtain 110 g of a mixture that contains 85% pure antifreeze

Let the quantity of the first is x and the second is y

Then

Now let us solve the two equations to find x and y

Multiply equation (2) by -0.7

Add equations (1) and (3)

Divide both sides by 0.25

Substitute the value of y in equation (2) to find x

Subtract 66 from both sides

First brand: 44 gallons

Second brand: 66 gallons

Jaleel and Angela purchased a bag of sugar and used it evenly so the amount of flour that they each need, based on their brownie recipes are:

Jaleel and Angela purchased a 20-cup bag of sugar and divided it evenly which means that they each get 10 cups of sugar.

The number of cups of sugar needed per cup of flour is:

= Change in sugar / Change in flour

= (3 - 1.5) / (2 - 1)

= 1.5 cups of sugar

The amount of flour needed would be:

= Number of cups of sugar / Cups of sugar per cup of flour

= 10 / 1.5

= 6 ²/₃ cups of flour

Angela's recipe shows that the cups of sugar needed per cup of flour is:

= (2 - 0) / (1 - 0)

= 2 cups of sugar

This means that with 10 cups of sugar, the amount of flour needed is:

= 10 x 1/2

= 5 cups of flour

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we will solve as follows:

a. The amount remaining in the account after x week  is 700 - 40x

b. Olivia can withdraw can withdraw money from her account money for  approx. 13 weeks.

Let x represent the number of weeks. Then the amount of withdrawal in this time is 40x

So, the amount remaining in the account after x weeks is 700 - 40x

Since he needs 150$ in the account for safety net, we must have

700 – 40x ≥ 150

So,

700 - 150 ≥ 40x

550 ≥ 40x

550/40 ≥ x

x ≤ 13.75

Hence, he can withdraw money for  approx. 13 weeks.

Withdrawal involves removing money from a bank account, savings plan, pension or trust. In some cases, conditions must be met for funds to be withdrawn without penalty, and an early withdrawal penalty usually occurs when a condition of the investment agreement is violated. Withdraw money from account: With this account you can withdraw a maximum of $500 per day. withdraw money/money/savings With the financial crisis, people had to withdraw their savings.

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Answer:

78.5 square meters

Explanation:

• Given:, A circle with a radius of 5 meters.

• To find:, Area of the circle

The area of a circle is calculated using the formula:

Substitute 5 for r and 3.14 for π:

The area of the circle is approximately 78.5 square meters.

Answer:

10

Step-by-step explanation:

Since there are 2 people sitting alone, we can put them aside

then we have 8 large tables, each seat x number of guests

we would have total 8x guests there

so 8x+2=82

then solve

8x=80

x=10

Yes, 4x² - 20x + 25 = (2x+5)² is a perfect square trinomial.

What is perfect square trinomial?

A trinomial that may be expressed as the square of a binomial is referred to as a perfect square trinomial. Remember that the square of the first term, twice the product of the first two terms, and the square of the final term are the results of squaring a binomial.

The perfect squared trinomials are always in the form:

[tex]a^2 +- 2ab + b^2 = (a+-b)^2[/tex]

The given equation can also be written as:

(2x)² - 2(2x)(5) + 5² = (2x+5)²

This equation is similar to the ideal equation for perfect square trinomial.

Here, a = 2x, b = 5

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Complete Question

Is the given trinomial, 4x² - 20x + 25 = (2x+5)² , a perfect square trinomial?

The radius of the full-size pool is 2 times greater than the radius of kiddie pool

The formula for determining the area of a circle is expressed mathematically as;

Area = πr²

Where;

From the information given, we have that;

Radius = √A/3

Where;

A is the radius of the circle

For the circular kiddie, we have;

Radius = √28/3

Find the ratio

Radius = √9. 3

Find the square root

Radius = 3 feet

For the circular pool

Radius = √ 113/3

Find the ratio

Radius = √37. 66

Find the square root

Radius = 6 feet

We then have;

Radius of the pool/radius of the kiddie pool

6/3

Find the quotient

2

Hence, the value is 2

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Graph 1 contains the two angles in the domain 0 ≤ θ ≤ 360º that have cosine given by cos(θ)  = -3/5.

The sine and the cosine of an angle are represented in the unit circle, in which:

Hence the cosine of the angle is negative when the x-axis is negative, which happens in these following quadrants:

The only equation that can be solved in the context of this problem is:

cos(θ)  = -3/5.

The solution is composed by two angles, one in the second quadrant and one in the third quadrant, hence Graph 1 shows the correct solution.

The exact angles are found applying the inverse cosine function as follows:

θ = arccos(-3/5) = 126.9º = 233.1º.

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Given the details above, the sequence of steps below shows that ABCD is a Trapezoid.

A trapezoid, also known as a trapezium, is a closed, flat object with four straight sides and one set of parallel sides. A trapezium's parallel sides are known as the bases, while its non-parallel sides are known as the legs.

Given:

The diagonals of the quadrilateral ABCD intersect at o where AO/BO = CO/DO; which also means that

AO/CO = BO/DO the proof is given as follows:

Create line OE || DC in a way that E lies on BC.

In ΔBDC, based on the Basic Proportionality Theory,

BO/OD = BE/EC ............................1

It is also given that:

AO/CO = BO/DO   ..........................2

Hence, from Equations 1 and 2,

AO/CO = BE/EC

Thus, we can state that on the basis of the Converse of the Basic Proportionality Theorem,

OE || AB

Since AB || OE || DC, it is correct to state that ABCD is a Trapezoid.

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Given a block play problem, the minimum number of blocks Agnes can use to build a tower is 3 or 1.

To calculate the average (mean) of a set of values, first divide by the number of values in the set. Therefore, the sum of the values in the set is equal to their average multiplied by the number of values in the set. The average number of blocks in each tower was 25, and since there were 5 towers, the total number of blocks used was 5 × 25 = 125. Yuri's Tower used 32 blocks, so the remaining towers used a total of 125 minus 32 = 93 blocks.

To find the minimum possible number of blocks for Agne's tower, let the other three towers use as many blocks as possible. Now we know that Yuri's tower used the most blocks and each tower used a different number of blocks. So the other 3 towers can use up to 31, 30 and 29 blocks respectively. The result was an absolute minimum number of blocks that Agnes could use, 93 - 31 - 30 - 29 = 3

By the way, the minimum number of blocks Agnes can use is not 93 - 32 - 32 - 32 = - 3 , but negative value is not possible. so, if everyone could use the same number of blocks. Agnes must have used at least one block, as it is possible to use a negative number of blocks.

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Answer: The answer is B. At least that is what I think the answer would be.

Step-by-step explanation: I hope this helps.

Answer:

the answer is C :) good luck

SOLUTION

Step 1 :

We are meant to graph the function,

Step 2 :

The Transformations are Reflection, Vertical Shift and Horizontal Shift.

Step 3 :

The vertex is at ( - 2, 7 ) and it is a maximum.

The area of the irregular figure will be equal to the sum of area of triangle and the area of the rectangle.

The required area can be determined as,

Thus, the required area of the irregular figure is 426 square feet.

Flag pole is 12585 feet long.

The straight line that "just touches" the curve at a given location is referred to as the tangent line to a plane curve in geometry. It was described by Leibniz as the path connecting two points on a curve that are infinitely near together. A line that only touches a circle or an ellipse at one point is said to be tangential in geometry. If a line contacts a curve at point P, that point is referred to as the point of tangency. In other words, it is described as the line that, at that particular location, indicates the slope of a curve.

Given Data

Angle of elevation = 40°

Adjacent = 15 feet

Let height of opposite be x

tan(A) = [tex]\frac{opposite}{adjacent}[/tex]

tan(A) = [tex]\frac{x}{15}[/tex]

x = 15tan(40)

x = 15(0.839)

x = 12,585

Flag pole is 12585 feet long.

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The next score have to be 96 to raise the class average by 1 point.

Explanation :

Let the score of the last paper be x, then

(22(73) + x)/23 = 74

22(73) + x = 74 x 23

1606+ x = 1702

x = 1702- 1606 = 96

x = 96

The next score have to be 96 to raise the class average by 1 point.

Solution in math :

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Answer:

12 ft

Step-by-step explanation:

To find the base (b), you would first need to sketch a right triangle using the following:

a = 9

c = 15

Using the Pythagorean theorem [tex]a^{2} +b^{2} =c^{2}[/tex], you would change it to [tex]c^{2} -a^{2} =b^{2}[/tex]  to fit the question. Next, you would plug in the numbers to the corresponding letter.

[tex]15^{2} -9^{2} =b^{2}[/tex]

[tex]225-81=144^{2}[/tex]

[tex]\sqrt{144} =b[/tex]

[tex]12=b[/tex]

The horizontal distance from the tent pole to the rope along the ground will be equal to 12 feet.

According to the Pythagoras theorem, if a triangle has a straight angle (90 degrees), the hypotenuse's square is equal to the total of its other two sides' squares.

As per the given in the question,

Height of tent pole, p = 9 feet

Height of rope, h = 15 feet

Let the horizontal distance from pole to rope is b.

Use Pythagoras' theorem,

h² = p² + b²

15² = 9² + b²

b² = 225- 81

b = √144

b = 12 feet.

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The probability that you will make at least $1300 is 2/39 or 0.0513.

Probability is defined as the likeliness of an event to occur. The probability of any event to occur ranges from 0 to 1, and the sum of all the probabilities of all the events happening is 1.

probability = desired outcome / total outcomes

Using combinations, if there are 27 tasks available, then there are 351 combinations of two tasks assigned.

27C2 = 351

Also, count how many ways you could make at least $1300.

# ways = 2 of $1000 each or 1 of $1000 and 1 of $500

# ways = (3C2) + (3 x 5)

# ways = 3 + 15

# ways = 18

Solve for the probability by dividing the number of the desired outcomes by the number of total possible outcomes.

probability = desired outcome / total outcomes

probability = 18 / 351

probability = 2/39 or 0.0513

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Answer:

K=0 N=3 and I=-2

it's

3+-20= -17

32.7 %

Explanation

we can easily solve this by using a rule of three

Step 1

Let x represents the percent of the total that was spent on veterinary

the ratios are equal , so we have a proportion

Step 2

solve the equation

so, the answer is

About 32.7% of the total was spent on veterinary care.

I hope this helps you

Answer:

x = -11

Step-by-step explanation:

Hello!

This is a one-step equation. To solve for x, you simply have to isolate it.

Since -16 is being added to x, we can add 16 to both sides to cancel out the negative 16.

The value of x is -11.

Answer:

did not understand waht should we do

The domain and the range of the function g(x) = |x + 4| are oo < x < oo and y >= 4

The domain of a function are the set of output values, the function can take

The range of a function are the set  of output values, the function can take

The definition of the function is given as

g(x) = |x + 4|

From the definition of the above function, we can see that the function is an absolute value function

This means that the function has a domain of all set of real values

This domain is represented as

Domain: -oo < x < oo

For an absolute function represented as

f(x) = |x + k|

The range is

y >= k

This means that the range of g(x) = |x + 4} is y >= 4

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Answer:

First, you must specify if the depreciation is simple or compound