Deshaun withdrew 140 dollars from his checking account.

Write a signed number to represent this change in his account.
pleeese!!! answer

Answer:

The ratio 450 : 200 can be reduced to lowest terms by dividing both terms by the GCF = 50 :

450 : 200 = 9 : 4

Therefore:

450 : 200 = 9 : 4

basically 9/4

Step-by-step explanation:

Answer:

2 7/12

Step-by-step explanation:

Simple fraction problem

Answer:

\(\textsf{\sf(a)} \quad y=-\dfrac54x+\dfrac{205}{2}\)

(b)  $46.25

Step-by-step explanation:

When adding a line of best fit, ensure that the number of points above and below the line is about equal.

See attachment for line of best fit.

From inspection of the graph, two points on the line are (10, 90) and (50, 40).  Therefore,

\(\textsf{let}\:(x_1,y_1)=(10,90)\)

\(\textsf{let}\:(x_2,y_2)=(50,40)\)

Calculating the slope of the line:

\(\textsf{slope}\:(m)=\dfrac{y_2-y_1}{x_2-x_1}=\dfrac{40-90}{50-10}=-\dfrac54\)

Using the point-slope form of linear equation:  \(y-y_1=m(x-x_1)\)

(where m is the slope and (x₁, y₁) is a point on the line)

\(\implies y-90=-\dfrac54(x-10)\)

\(\implies y-90=-\dfrac54x+\dfrac{25}{2}\)

\(\implies y=-\dfrac54x+\dfrac{205}{2}\)

(where x is the average monthly temperature in °F and y is the monthly heating costs in dollars)

Substitute x = 45 into the equation found in part (a):

\(\implies -\dfrac54(45)+\dfrac{205}{2}=46.25\)

Therefore, the monthly heating cost for a month with an average temperature of 45 °F is approximately $46.25

2 km, 16 km and 20 km  are the  sides of  a right triangle .yes , it is a right triangle

Lets explain how to check the sides lengths which formed a  right angled triangle

In triangle ABC :

If AC is the longest side in length

If (AC)² = (AB)² + (BC)²

Then, AB , BC , AC formed a right angle triangle  in ∠B (opposite to AC) is a right angle and AC is the hypotenuse

The lengths of the sides of the triangle are 12 km, 16 km, 20 km

∵ The length of the longest sides is 20 km

- Find its square

∵ (20)² = 400

∴ The square of the length of the longest side is 400

∵ The length of the shortest sides are 12 km and 16 km

- Find the sum of their squares

∵ (12)² + (16)² = 144 + 256 = 400

∴ The sum of the squares of the lengths of the shortest sides is 400

∵ 400 = 400

∴ The sides of 12 km, 16 km and 20 km  are the  sides of

  a right triangle

yes , it is a right triangle

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Answer:

slope is undefined

Step-by-step explanation:

Calculate the slope m of AB using the slope formula

m = \(\frac{y_{2}-y_{1} }{x_{2}-x_{1} }\)

with (x₁, y₁ ) = A(6, 2) and (x₂, y₂ ) = B(- 3, 2)

m = \(\frac{2-2}{-3-6}\) = \(\frac{0}{-9}\) = 0

A line with a slope of zero is a horizontal line, parallel to the x- axis.

Thus a line perpendicular to AB is a vertical line parallel to the y- axis.

The slope of a vertical line is undefined

Answer:

-700½ meters or -700.5 meters

Step-by-step explanation:

Usually, the depths below the ground are denoted by the minus sign.

Seven hundred and five-tenths meters mean 700+(5/10) which is equal to 700+1/2. So, the answer becomes -700½ meters or -700.5 meters.

Technically, it would be impossible to truly know without "computing" at all, but once you add 2 and 3, you would be able to know that the sum of all three numbers of positive without accounting for the -2, because 6 is a greater absolute value than -1.

Some examples:
12 + - 4
7 + - 3
18 + -10

All will be positive because those positive numbers (12, 7, 18) are greater than the others (4, 3, 10).

The time when the food price is most and cheapest is obtained from the extremum value of the function.

The extremum of a function is a maximum or minimum value of the function.

The function that models the food-price is I(t) = 0.00009045·t⁵ + 0.001438·t⁴ - 0.0656·t³ + 0.4598·t² - 0.6270·t + 99.33

Where;

t = The number of years since 1984

I(3) = 100

The time when the food is cheapest or most expensive can be obtained by differentiating the function for food-price and equating the result to 0 as follows;

I'(t) = 0.00009045×5·t⁴ + 0.001438×4·t³ - 0.0656×3·t² + 0.4598×2·t - 0.6270 = 0

Factoring the result, using a graphing calculator, we get;

(t - 0.823)·(t - 5.131)·(t - 11.05)·(t + 29.72) = 0

The values of the minimum and maximum values are therefore';

I(0.823) = 0.00009045×0.823⁵ + 0.001438×0.823⁴ - 0.0656×0.823³ + 0.4598×0.823² - 0.6270×0.823 + 99.33 ≈ 99.08

I(5.131) = 0.00009045×5.131⁵ + 0.001438×5.131⁴ - 0.0656×5.131³ + 0.4598×5.131² - 0.6270×5.131 + 99.33 ≈ 100.67

I(11.05) = 0.00009045×11.05⁵ + 0.001438×11.05⁴ - 0.0656×11.05³ + 0.4598×11.05² - 0.6270×11.05 + 99.33 ≈ 96.38

I(-29.72) = 0.00009045×(-29.72)⁵ + 0.001438×(-29.72)⁴ - 0.0656×(-29.72)³ + 0.4598×(-29.72)² - 0.6270×(-29.72) + 99.33 = 1270.8

Therefore, the food price when the food was cheapest is $99.08

The time when the food is most cheapest where 0 ≤ t ≤ 10 is t = 0.823 years ≈ 1 years

Similarly, the food price when the food was most expensive in a 10 year time frame is $100.67

The time when the food is most expensive is t ≈ 5.131 years ≈ 5 years

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======================================================

Explanation:

h = number of hours past 7 pm

20h = the number of glasses sold after h hours

20h+180 = adding on the 180 glasses already sold

20h+180 > 240 is the inequality to set up

Let's solve for h

------------------

20h+180 > 240

20h > 240-180

20h > 60

h > 60/20

h > 3

They must remain open more than 3 hours past 7 pm in order to sell more than 240 glasses of juice.

The earliest that they can close is 11 pm (since 4+7 = 11).

--------------------

If h = 3, then

20h+180 = 20*3 + 180 = 240

meaning that they haven't reached their goal of getting over 240

So they have to stay open that extra hour to get past 240.

Answer:

There are two roots because of the  

✔ need to identify + and - roots of the radicand.

Step-by-step explanation:

edge

Answer:C

Step-by-step explanation:

There are two roots because of the

✔ need to identify + and - roots of the radicand.

Answer:

5x+13x²

Step-by-step explanation:

5x - 3x² +16x²

collect the like terms

5x + 13x²

Answer:

C

Step-by-step explanation:

\(60*2 = 120\)

\(60*3=180\)

\(60*4=240\)

Answer:

54253.01

Step-by-step explanation:

54,892-138.99

54753.01-500

54253.01 or less

Answer:

\( \sin(45) = \frac{o}{h} \\ 0.7 = \frac{x}{18 \sqrt{2} } \\ 0.7 \times 18 \sqrt{2} = x \\ 0.7 \times 25.45 = x \\ 17.8 = x\)

\( {x}^{2} + {y}^{2} =( 18 \sqrt{2} ) ^{2} \\ {17.8}^{2} + {y}^{2} = 648 \\ 316.84 + {y}^{2} = 648 \\ {y}^{2} = 648 - 316.84 \\ {y}^{2} = 331.16 \\ y = 18.19\)

To determine the number of Mg2+ and PO3−4 ions required to form a neutral ionic compound, we need to consider the charges of the ions and their ratio in the compound.

In an ionic compound, the total positive charge must equal the total negative charge to achieve electrical neutrality. The Mg2+ ion has a charge of +2, indicating a loss of two electrons, while the PO3−4 ion has a charge of -3, indicating a gain of three electrons.

To form a neutral compound, the positive and negative charges must balance out. Since the charge of the Mg2+ ion is +2 and the charge of the PO3−4 ion is -3, the ratio between them must be such that the charges cancel out. This can be achieved by having three Mg2+ ions for every two PO3−4 ions.

Therefore, the number of Mg2+ ions required is three times the number of PO3−4 ions in order to achieve electrical neutrality in the compound.

It is important to note that the specific ratio and number of ions required may vary depending on the specific compound and its formula.

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9 + x

sum = addition so the answer would be 9 + ×

Solution:

A negatively skewed distribution is one in which more data values are plotted on the right side of the graph.

In other words, the the tail of the distribution is longer on the left side, and the mean is lower than the median and mode.

Thus, from the options below:

The correct option is C since

Answer:

The answer is - 8

......

If P(A) = 0.4, P(B | A) = 0.35, P(A ∪ B) = 0.69, then P(B) = 0.14. The correct option is a.

To find the probability of event B, we can use the formula:

P(B) = P(A and B) + P(A' and B)

where A' represents the complement of event A.

Using the given information, we can calculate:

P(A and B) = P(B | A) * P(A) = 0.35 * 0.4 = 0.14

P(A' and B) = P(A ∪ B) - P(A) = 0.69 - 0.4 = 0.29

Therefore,

P(B) = P(A and B) + P(A' and B) = 0.14

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To ensure that you have at least two cards with the same denomination, you would need to draw five cards.

This problem is a variation of the pigeonhole principle, also known as the birthday paradox. There are 13 denominations in a standard deck of cards (Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King), and drawing five cards creates five pigeonholes. Since there are more pigeonholes than there are denominations, it is guaranteed that at least two of the cards will have the same denomination. To see this, note that drawing six cards will also guarantee two cards with the same denomination, since there would be six pigeonholes and only 13 denominations.

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We want to find the simple interest accrued on $2,300 at 7% interest for 9 years.

The formula for simple interest is given as;

Inserting the values, we have;

Therefore, the interest is $1449

Answer:

Step-by-step explanation:

112+120+133+128+100+x=720

593+x=720

x=720-593

x=127

the ratio of flour to sugar is:

flour : sugar= 4 : 2 = 2 : 1

Answer:

2:1, 2 to 1, or 2/1

Step-by-step explanation:

Devide 4 and the two by two and it makes it 2:1

The equation of a line is:

\( \displaystyle \large{y - y_1 = m(x - x_1)}\)

Since the line has to be parallel to line y = 4x+1. Hence, m = 4.

\( \displaystyle \large{y - y_1 = 4(x - x_1)}\)

Given point is (1,1). Let this be the following:

\( \displaystyle \large{(x_1,y_1) = (1,1)}\)

Substitute the point in.

\( \displaystyle \large{y - 1 = 4(x - 1)}\)

Convert the equation in a slope-intercept form or function form.

First, distribute 4 in the expression.

\( \displaystyle \large{y - 1 = 4x - 4}\)

Add 1 on both sides.

\( \displaystyle \large{y - 1 + 1 = 4x - 4 + 1} \\ \displaystyle \large{y = 4x - 3}\)

Hence, the line that is parallel to y = 4x+1 and passes through (1,1) is y = 4x-3

The main lesson of Jeremiah 28 is that rebellion against God is self-destructive.

God is omniscient (all-knowing), omnipotent (all-powerful), and omnibenevolent (supremely good).

Human beings must recognize that God is love, life, truth, and light.

It is sinful to offend God with lies or untruth, or distorting the above attributes of God.

Thus, the lessons from Jeremiah and Hananiah, according to Jeremiah 28,  that one can apply to their own life are to obey, acknowledge, and praise God in all our undertakings, living always in the light of Truth.

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Answer:

3410.64

Step-by-step explanation:

Gonna assume that the 2.49 is the APR

present value of the loan= present value of the payments

effective rate: .0249/12= .002075

x= payment

\(118191=x\frac{1-(1+.002075)^{-36}}{.002075}\\118191=34.6536494355x\\x=3410.63645317\)