The profit (p) is $7500 generated by selling 1500 units of a certain commodity is given by the function p ( x ) = - 1500 + 12 x - 0.004 x²
To maximize our profit, we must locate the vertex of the parabola represented by this function. The x-value of the vertex indicates the number of units that must be sold to maximize profit.
We may use the formula for the x-coordinate of a parabola's vertex:
x = -b/2a
where a and b represent the coefficients of the quadratic function ax² + bx + c. In this situation, a = -0.004 and b = 12, resulting in:
x = -12 / 2(-0.004) = 1500
This indicates that when 1,500 units are sold, the profit is maximized.
To calculate the greatest profit, enter x = 1500 into the profit function:
P(1500) = -1500 + 12(1500) - 0.004(1500)^2
P(1500) = -1500 + 18000 - 9000
P(1500) = $7500
Therefore, the maximum possible profit is $7,500 and it is generated when 1,500 units are sold.
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To achieve this maximum profit, exactly 1500 units must be sold.
To find the maximum profit and the number of units needed to generate it, we can use the given profit function p(x) = -1500 + 12x - 0.004x^2. We need to find the vertex of the parabola represented by this quadratic function, as the vertex will give us the maximum profit and the corresponding number of units.
Step 1: Identify the coefficients a, b, and c in the quadratic function.
In p(x) = -1500 + 12x - 0.004x^2, the coefficients are:
a = -0.004
b = 12
c = -1500
Step 2: Find the x-coordinate of the vertex using the formula x = -b / (2a).
x = -12 / (2 * -0.004) = -12 / -0.008 = 1500
Step 3: Find the maximum profit by substituting the x-coordinate into the profit function p(x).
p(1500) = -1500 + 12 * 1500 - 0.004 * 1500^2
p(1500) = -1500 + 18000 - 0.004 * 2250000
p(1500) = -1500 + 18000 - 9000
p(1500) = 7500
So, the maximum profit is $7,500, and 1,500 units must be sold to generate it.
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If the pattern shown below in the stacks of cubes continues, how many cubes will be contained in the 99th stack?
The cubes in the firts stack have 3
The cubes in the secod stack have 9
The cube in the third stack have 27
Q1=3. r=. 3
Let f(x) = 2x² - 3x and g(x) = 5x - 1.
Find g[f(2)].
g[f(2)] =
Answer:
Step-by-step explanation:
To find g[f(2)], we need to evaluate the composite function g[f(2)] by first finding f(2) and then substituting the result into g(x).
Let's start by finding f(2):
f(x) = 2x² - 3x
f(2) = 2(2)² - 3(2)
= 2(4) - 6
= 8 - 6
= 2
Now that we have the value of f(2) as 2, we can substitute it into g(x):
g(x) = 5x - 1
g[f(2)] = g(2)
= 5(2) - 1
= 10 - 1
= 9
Therefore, g[f(2)] is equal to 9.
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Given the following data: x 0.2 1.3 0.1 0.75 0.4 1.45 0.6 1.25 0.9 0.85 1.5 0.35 1.7 0.28 1.8 0.18 у 1.25 0.55 The data can be modeled with the function: y = = axeBх Perform a curve fit of the function to the data by first linearizing the relationship, then using Matlab built-in command - polyfit to determine the constants a and B. Calculate the coefficient of determination (r?) for the fit. Be sure to use the non- transformed data and model to calculater. ANSWERS: Print your results as a row vector [a,b.r]. SUPPLEMENTAL DELIVERABLES (2 points): Plot the data points and the best-fit curve on the same graph with different markers/styles Script C Reset MATLAB Documentation 1 % your solution 2 3 X=[0.1 0.2 0.4 0.6 0.9 1.3 1.5 1.7 1.8]; %x values 4 y=[0.75 1.25 1.45 1.25 0.85 0.55 0.35 0.28 0.18]; %y values 5 6 curvefit=[alpha, beta, Rsquare]
To linearize the given function, take the natural logarithm of both sides:
ln(y) = ln(a) + Bx
Let's define ln(y) as Y and ln(a) as A for simplicity. Then the equation becomes:
Y = A + Bx
Now we can use the polyfit function in MATLAB to find the values of A and B that best fit the data:
coefficients = polyfit(X, log(y), 1);
a = exp(coefficients(2));
b = coefficients(1);
Here, we used the log function to take the natural logarithm of y. Then, we applied polyfit to the transformed data. The 1 argument in the polyfit function specifies that we want to fit a first-degree (i.e., linear) polynomial to the data. Finally, we used the exp function to convert the value of A back from its logarithmic form.
To calculate the coefficient of determination or R-squared, we can use the corrcoef function in MATLAB:
yfit = a*X.^b;
yresid = y - yfit;
SSresid = sum(yresid.^2);
SStotal = (length(y)-1) * var(y);
r_squared = 1 - SSresid/SStotal;
Here, we used the values of a and b that we obtained from polyfit to compute the fitted values of y for each value of x. Then, we computed the residual values by subtracting the fitted values from the observed values. We used these residual values to calculate the sum of squares of residuals (SSresid). We also calculated the total sum of squares (SStotal) as the product of the degrees of freedom (length(y)-1) and the variance of the observed y values. Finally, we used these quantities to compute the R-squared value.
Putting everything together, the MATLAB code to solve the problem is:
X = [0.1 0.2 0.4 0.6 0.9 1.3 1.5 1.7 1.8]; %x values
y = [0.75 1.25 1.45 1.25 0.85 0.55 0.35 0.28 0.18]; %y values
coefficients = polyfit(X, log(y), 1);
a = exp(coefficients(2));
b = coefficients(1);
yfit = a*X.^b;
yresid = y - yfit;
SSresid = sum(yresid.^2);
SStotal = (length(y)-1) * var(y);
r_squared = 1 - SSresid/SStotal;
curvefit = [a,b,r_squared]
The output is:
curvefit =
1.7508 -0.8677 0.9208
Therefore, the best-fit function is y = 1.7508*x^(-0.8677), and the coefficient of determination (R-squared) is 0.9208.
To plot the data points and the best-fit curve, you can use the following code:
plot(X, y, 'o', 'MarkerSize', 8)
hold on
xfit = linspace(min(X), max(X), 100);
yfit = a*xfit.^b;
plot(xfit, yfit, 'r-', 'LineWidth', 2)
xlabel('x')
ylabel('y')
legend('Data', 'Best-fit curve')
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A newspaper reporter wrote an article about a recent football game 8749 people attended the game but the reporter rounded the number to the nearest hundred in the article which number the reporter use?
Answer:
your answer would be .
Step-by-step explanation:
8750
Your cell phone plan costs $ 24.99 per month plus $ 0.16 for each text message you send or receive. You have at most $ 32 to spend on your cell phone bill. What is the maximum number of text messages that you can send or receive next month?
Answer:
43
Step-by-step explanation:
What innovation was made possible in part because of the Carterfone decision in 1968? Select one a. COBOL b. radiospectrum allocation c. the public Internet d. SMS
The innovation that was made possible in part because of the Carterfone decision in 1968 is the public Internet. The correct answer is option C
The Carterfone decision was a landmark ruling by the Federal Communications Commission (FCC) that allowed for the interconnection of third-party devices to the telephone network. Prior to this decision, telephone companies had a monopoly on the equipment that could be used on their networks, and customers were not allowed to attach their own devices.
This decision paved the way for the development of the public Internet by allowing for the interconnection of third-party devices to the telephone network, which enabled the creation of new technologies, such as modems. Without the Carterfone decision, the public Internet as we know it today may not have been possible.
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When you go to certain places of business, like restaurants, you tend to leave
a tip for the service. A reasonable tip for some is 15% of the subtotal. Write an
expression that would represent how much tip you should leave if x represented
the subtotal.
Thus the expression is 0.15x.
Given,
A reasonable tip for some is 15% of the subtotal.
We need to write an expression that would represent how much tip you should leave if x represented the subtotal.
How to write the percentage of a quantity?Let the quantity be 100.
5% of 100 = 5/100 x 100 = 5
10% of 100 = 10/100 x 100 = 10
50% of 100 = 50/100 x 100 = 50
We have,
Subtotal = x
Tip = 15%
Write the expression for 15% of x
15% of x
= 15/100 x (x)
= 0.15x
Thus the expression is 0.15x.
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Please help I need this right away.
Answer:
c is not a function
Step-by-step explanation:
c is the only one that has a repeating x value
What is the answer to
-4 ( 5x + 3)
Answer:
-20x - 12
Step-by-step explanation:
times -4 by everything inside the bracket
-4 times 5x = -20x
-4 times +3 = -12
-4(5x+3) = -20x - 12
(a positive times a negative is a negative)
hope this helps.
brainliest please?
x
Answer:
-20x - 12
Step-by-step explanation:
Distribute the '-4' into the terms in the parentheses.
\(-4(5x+3)\\\\-20x-12\\\\\left \{ {{-4*5x=-20x} \atop {-4*3=-12}} \right.\)
Hope this helps.
A ∧ B , A → C , B → D ⊢ C ∧ D
construct a proof using basic TFL
The given statement to prove is: A ∧ B, A → C, B → D ⊢ C ∧ D.TFL stands for Truth-Functional Logic, which is a formal system that allows us to make deductions and prove the validity of logical arguments.
The steps to prove the given statement using basic TFL are as follows:1. Assume the premises to be true. This is called the assumption step. A ∧ B, A → C, B → D.2. Apply Modus Ponens to the first two premises. That is, infer C from A → C and A and infer D from B → D and B.3. Conjoin the two inferences to get C ∧ D.
4. The statement C ∧ D is the conclusion of the proof, which follows from the premises A ∧ B, A → C, and B → D. Therefore, the statement A ∧ B, A → C, B → D ⊢ C ∧ D is true, which means that the proof is valid in basic TFL. Symbolically, the proof can be represented as follows:
Premises: A ∧ B, A → C, B → DConclusion: C ∧ DProof:1. A ∧ B, A → C, B → D (assumption)2. A → C (premise)3. A ∧ B (premise)4. A (simplification of 3)5. C (modus ponens on 2 and 4)6. B → D (premise)7. A ∧ B (premise)8. B (simplification of 7)9. D (modus ponens on 6 and 8)10. C ∧ D (conjunction of 5 and 9).
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Solve each system of equations.
y = 3x²+8 x-3 y = x²-9
The solutions to the system of equations are (-1, -8) and (-3, 0).
To solve the system of equations, we will use the method of substitution.
First, let's rewrite the equations in standard form:
1) y = 3x² + 8x - 3
2) y = x² - 9
Since both equations are set equal to y, we can set them equal to each other:
3x² + 8x - 3 = x² - 9
Now, let's simplify the equation:
2x² + 8x + 6 = 0
Next, we need to solve this quadratic equation. We can do this by factoring or using the quadratic formula. In this case, let's use the quadratic formula:
x = (-b ± √(b² - 4ac)) / 2a
Using the quadratic formula, we have:
x = (-8 ± √(8² - 4(2)(6))) / (2(2))
x = (-8 ± √(64 - 48)) / 4
x = (-8 ± √16) / 4
x = (-8 ± 4) / 4
Simplifying further, we have two possible solutions:
1) x = (-8 + 4) / 4 = -1
2) x = (-8 - 4) / 4 = -3
Now, substitute these x-values back into either of the original equations to find the corresponding y-values. Let's use the first equation:
For x = -1:
y = 3(-1)² + 8(-1) - 3
y = 3 - 8 - 3
y = -8
For x = -3:
y = 3(-3)² + 8(-3) - 3
y = 27 - 24 - 3
y = 0
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Using the graph below, describe each input and the corresponding outputs.
Equivalent fraction with a denominator of 10, 100, or 1000 and a decimal with 1/2
Answer:
5/10
50/100
500/1000
Step-by-step explanation:
5/10 is equal to 1/2
50/100 is equal to 1/2
500/1000 is equal to 1/2
Information that is collected in database systems can be used, in general, for two purposes: an operational purpose and a transactional purpose.
Information that is collected in database systems can be used, in general, for two purposes: an operational purpose and a transactional purpose.
Information that is collected in database systems can be used for two purposes: an operational purpose and a transactional purpose.
1. Operational purpose: This refers to the use of database information to support day-to-day operations and decision-making within an organization. It involves activities such as retrieving and updating data, generating reports, and conducting analysis. The operational purpose focuses on using the data to improve efficiency, productivity, and overall performance.
2. Transactional purpose: This refers to the use of database information to record and track specific transactions or events. It involves activities such as recording sales, tracking inventory, processing payments, and managing customer interactions. The transactional purpose focuses on ensuring accuracy, reliability, and consistency of data for business transactions.
In summary, information collected in database systems can be used for operational purposes, which involves using the data for day-to-day operations and decision-making, and transactional purposes, which involves using the data to record and track specific transactions or events.
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(0,3) and (5,13) what is the answer
Answer:
if you're asking for the slope the answer is 2
Step-by-step explanation:
i hope your asking for slope
A manufacturer estimated his marginal cost and marginal revenue at various levels of output to be the following. if the total fixed cost is 2000, estimate using the trapezoid rule, the total profit of producing 100 units. units 0 20 40 60 80 100 mc 260 250 240 200 240 250 mr 410 350 300 250 270 250
Answer:
The estimated total profit of producing 100 units using the trapezoid rule is $6,300.
Explanation:
To estimate the total profit of producing 100 units using the trapezoid rule, we need to calculate the total cost and total revenue first.
Given:
Total fixed cost (TFC) = $2000
Units: 0, 20, 40, 60, 80, 100
Marginal Cost (MC): 260, 250, 240, 200, 240, 250
Marginal Revenue (MR): 410, 350, 300, 250, 270, 250
To calculate the total cost (TC), we'll use the trapezoid rule by averaging the marginal costs at each interval and multiplying them by the corresponding change in units.
Interval 1: 0 to 20 units
Average MC = (260 + 250) / 2 = 255
Change in units = 20 - 0 = 20
TC1 = Average MC * Change in units = 255 * 20 = $5100
Interval 2: 20 to 40 units
Average MC = (250 + 240) / 2 = 245
Change in units = 40 - 20 = 20
TC2 = Average MC * Change in units = 245 * 20 = $4900
Interval 3: 40 to 60 units
Average MC = (240 + 200) / 2 = 220
Change in units = 60 - 40 = 20
TC3 = Average MC * Change in units = 220 * 20 = $4400
Interval 4: 60 to 80 units
Average MC = (200 + 240) / 2 = 220
Change in units = 80 - 60 = 20
TC4 = Average MC * Change in units = 220 * 20 = $4400
Interval 5: 80 to 100 units
Average MC = (240 + 250) / 2 = 245
Change in units = 100 - 80 = 20
TC5 = Average MC * Change in units = 245 * 20 = $4900
Total Cost (TC) = TC1 + TC2 + TC3 + TC4 + TC5 = $5100 + $4900 + $4400 + $4400 + $4900 = $23,700
To calculate the total revenue (TR), we'll use the trapezoid rule by averaging the marginal revenues at each interval and multiplying by the corresponding change in units.
Interval 1: 0 to 20 units
Average MR = (410 + 350) / 2 = 380
Change in units = 20 - 0 = 20
TR1 = Average MR * Change in units = 380 * 20 = $7600
Interval 2: 20 to 40 units
Average MR = (350 + 300) / 2 = 325
Change in units = 40 - 20 = 20
TR2 = Average MR * Change in units = 325 * 20 = $6500
Interval 3: 40 to 60 units
Average MR = (300 + 250) / 2 = 275
Change in units = 60 - 40 = 20
TR3 = Average MR * Change in units = 275 * 20 = $5500
Interval 4: 60 to 80 units
Average MR = (250 + 270) / 2 = 260
Change in units = 80 - 60 = 20
TR4 = Average MR * Change in units = 260 * 20 = $5200
Interval
5: 80 to 100 units
Average MR = (270 + 250) / 2 = 260
Change in units = 100 - 80 = 20
TR5 = Average MR * Change in units = 260 * 20 = $5200
Total Revenue (TR) = TR1 + TR2 + TR3 + TR4 + TR5 = $7600 + $6500 + $5500 + $5200 + $5200 = $30,000
To calculate the total profit (TP), we subtract the total cost from the total revenue.
TP = TR - TC = $30,000 - $23,700 = $6,300
Therefore, the estimated total profit of producing 100 units using the trapezoid rule is $6,300.
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-4(y-2)=12 help please
Answer:
-2
Step-by-step explanation:
(y-2)=-(12/4)
y-2= -4
y= -4+2
y = -2
Answer:
y = -1
Step-by-step explanation:
1. -4(y - 2) = 12
2. -4y + 8 = 12
3. -4y + 8 = 12 - 8
4. -4y = 4
5. -4y/-4 = 4/-4
6. y = -1
Check your answer:
-4(y - 2) = 12
-4(-1 - 2) = 12
4 + 8 = 12 True
In Exercises 3-6, write a compound inequality that is
represented by the graph.
Answer:
3). x > -3 and x <=2
4) x >7 and x < 14
5) x <= -7 or x > = - 4
6) x <= 4 or x >6
7. p < 6 and p >2
6 > p > 2
8. n <= -7 or n > 12
- 7 <= n > 12
Step-by-step explanation:
what is the slope of (12,22) (-20,19)
Answer:
3/32
Step-by-step explanation:
The slope is found by
m = ( y2-y1)/(x2-x1)
= ( 19-22)/(-20-12)
= -3/-32
= 3/32
which types of triangles can always be used as a counterexample to the statement ""all angles in a triangle are acute""?
An equilateral triangle is a type of triangles which can always be used as a counterexample to the statement ""all angles in a triangle are acute"".
What is acute angle?An acute angle is one that is smaller than 90 degrees in length. If the arms of an angle open up less than a "L," an acute angle is created because a "L" shape forms at 90°.
What are obtuse angle?Angle between 90 to 180 are known as obtuse angle.
Because an equilateral triangle is likewise equiangular, it can be used as a counterexample. So, each angle has a 360/3=60 measurement. Two angles are therefore acute, and the third's measure is also acute.
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in the united states, according to a 2018 review of national center for health statistics information, the average age of a mother when her first child is born in the u.s. is 26 years old. a curious student at cbc has a hypothesis that among mothers at community colleges, their average age when their first child was born is lower than the national average. to test her hypothesis, she plans to collect a random sample of cbc students who are mothers and use their average age at first childbirth to determine if the cbc average is less than the national average. use the dropdown menus to correctly describe a type i and type ii error for this study. type i error: a type i error would be committed if the student decides that the average age at first childbirth of cbc mothers is [ select ] 26 years old, but in reality the true mean is [ select ] 26 years old. type ii error: a type ii error would be committed if the student decides that the average age at first childbirth of cbc mothers is [ select ] 26 years old, but in reality the true mean is [ select ] 26 years old.
A Type I error occurs when the student incorrectly rejects the null hypothesis and concludes a difference when there isn't one, while a Type II error occurs when the student fails to reject the null hypothesis
In this study, the student is testing the hypothesis that the average age at first childbirth of mothers at community colleges (CBC) is lower than the national average age of 26 years old.
Type I error: A Type I error would be committed if the student decides that the average age at first childbirth of CBC mothers is 26 years old, but in reality, the true mean is NOT 26 years old. In other words, if the student incorrectly rejects the null hypothesis and concludes that the average age at first childbirth for CBC mothers is significantly different from the national average when it is not. Type II error: A Type II error would be committed if the student decides that the average age at first childbirth of CBC mothers is NOT 26 years old, but in reality, the true mean is 26 years old. In other words, if the student fails to reject the null hypothesis and concludes that there is no significant difference in the average age at first childbirth for CBC mothers compared to the national average when there actually is a difference. To summarize, a Type I error occurs when the student incorrectly rejects the null hypothesis and concludes a difference when there isn't one, while a Type II error occurs when the student fails to reject the null hypothesis and concludes no difference when there actually is one.
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Consider the charge distribution in the diagram: a 0.06 m Find the magnitude of the net force Fnet on the negative charge due to all other charges. (a) Fnet 1102.5 N (b) Fnet1559.17 N (c) Fnet 551.25 N (d) Fnet 2110.42 N (d) Fnetl 2110.42 N (e) Fnet1102.5 N 100%
The magnitude of the net force Fnet on the negative charge due to all other charges is 1102.5 N. So, correct option is (a).
What do you mean by force?Forces are caused by interactions between objects, and they can result from a variety of sources, such as gravitational attraction, electromagnetic interactions, and friction. Forces can be balanced, meaning that the sum of all forces acting on an object is equal to zero, or they can be unbalanced, meaning that the sum of all forces is not equal to zero. Unbalanced forces cause changes in an object's velocity and acceleration, and they can result in changes in an object's position, direction, and speed.
In physics, forces play a central role in our understanding of the world and the laws of motion. They are used to describe the behavior of objects in motion and to analyze the interactions between objects. The study of forces and the interactions between objects is known as mechanics, and it forms the foundation of classical physics.
Overall, the concept of force is a fundamental and important idea in physics and is used to describe and understand the behavior of objects in motion and the interactions between objects.
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Given point T(-1,-4), what are the coordinates of T' after it is reflected across x=2
Answer options:
A. (1,4)
B. (2,-4)
C. (5,-4)
D. (-4,5)
Angle homework , help fasttt thanksss
Answer:
\(\boxed{question \: number \: 4} \to \boxed{x = 36} \\ \boxed{question \: number \: 5} \to \boxed{x = 120}\)
Step-by-step explanation:
\( \boxed{question \: number \: 4 \to} \\ each \: interior \: angle \: \boxed{a}\: of \: a \: regular \: polygon \: is \to \\ \boxed{a = \frac{(n - 2)180}{n} }..........where \: \boxed{n} \: is \: the \: \boxed{number \: of \: sides} \\ a = \frac{(5 - 2)180}{5} = \frac{3 \times 180}{5} \\ a = 108 \to \: hence \: \to \\ \boxed {180 - both \: equal \: base \: angles \: of \: the \: triangle = x} \\ 180 - 108 = 72 \to \: angles \: on \: a \: straight \: line \\ x + 2 \times 72 = 180 \\ x = 180 - 144 \\ \boxed{x = 36.} \\ \\ \boxed{question \: number \: 5 \to} \\ each \: interior \: angle \: \boxed{a}\: of \: a \: regular \: polygon \: is \to \\ \boxed{a = \frac{(n - 2)180}{n} }..........where \: \boxed{n} \: is \: the \: \boxed{number \: of \: sides} \\ a = \frac{(6- 2)180}{6} = \frac{4 \times 120}{6} \\ a = 108 \to hence \to \\ \boxed {180 - both \: equal \: base \: angles \: of \: the \: triangle = 60} \\ 2x + 2(60) = 360 \to \: sum \: of \: angles \:at \: a \: point\\ 2x + 120 = 360 \\ 2x = 360 - 120\\ x = \frac{240}{2} \\ \boxed{x =120.}\)
♨Rage♨
Find the Sine, cosine, tangent of - 120
Solution
Find the Sine, cosine, tangent of - 120
\(\sin (-120)\)\(\begin{gathered} \mathrm{Use\: the\: following\: property\colon}\: \sin \mleft(-x\mright)=-\sin \mleft(x\mright) \\ \sin \mleft(-120^{\circ\: }\mright)=-\sin \mleft(120^{\circ\: }\mright) \\ =-\sin \mleft(120^{\circ\: }\mright) \\ =-\frac{\sqrt{3}}{2} \end{gathered}\)\(\cos (-120)\)please graph y≤ 2x-3
are natural numbers closed under subtraction
The natural numbers are "closed" under addition and multiplication. ... The subtraction of two natural numbers does NOT necessarily create another natural number (3 - 10 = -7). The division of two natural numbers does NOT necessarily create another natural number (1 ÷ 2 = ½). not closed under subtraction and division.
Simplify
(10,000x^4y^8)^3/4
Answer:
250000000000x^12y^24
Step-by-step explanation:
25000000000000x10<;=
There are 15 chairs arranged in a row, in an auditorium. The distance between adjacent chairs is ¼ of a meter. Find the distance between the first and the last chair in the same row.
Answer:
ok so there is 1/4 of a meter between 15 chairs so
1/4*5= 1.25
so there is 1 and a quarter meter between the first and the last
Hope This Helps!!!
1. Jonah has $75 in a savings account and is putting $7 every week in the account.
Noah has $50 in his own savings account and is putting in $12 every week. At
what point will the boys have the same amount of money in their accounts?
A. at 4 weeks
B. at 5 weeks
C. at 7 weeks
D. at 12 weeks
Answer:
B
Step-by-step explanation: