Two columns, each divided into 10 small squares. Plus sign. Three columns, each divided into 10 small squares. These models provide visual representations of the sum 1.2 + 0.3, helping to understand the addition of these numbers.
To identify the models that represent the sum 1.2 + 0.3, let's analyze the given options:
Number line from 0 to 4 by tenths - This model represents the sum as it includes the values 1.2 and 0.3 on the number line, allowing for visualizing the addition of these numbers.
An arrow shows a jump starting at 0 and ending 2 marks past 1 - This model does not directly represent the sum of 1.2 + 0.3. It only illustrates a jump on the number line, which may not correspond to the sum in question.
Another arrow shows a jump starting at 2 marks past 1 and ending at 5 marks past 1 - Similar to the previous option, this model does not directly represent the sum of 1.2 + 0.3. It demonstrates another jump on the number line, unrelated to the given sum.
One column, divided into 10 small squares - This model does not directly represent the sum 1.2 + 0.3 as it only presents a column without any values or operations.
Two small squares. Plus sign. Three columns, each divided into 10 small squares - This model represents the sum 1.2 + 0.3. The two small squares likely represent 1.2 and 0.3, and the plus sign indicates the operation of addition. The three columns divided into 10 small squares may provide a visual representation of the place value concept.
Two 10 by 10 grids of 100 squares - This model does not directly represent the sum of 1.2 + 0.3. It shows two grids of squares but does not include the given numbers or an addition operation.
All 10 columns of the first square and 2 columns of the second square shaded one color - This model does not directly represent the sum 1.2 + 0.3. It describes shading specific columns in squares, which is unrelated to the given sum.
Three columns of the second square shaded a different color - Similar to the previous option, this model does not directly represent the sum of 1.2 + 0.3. It focuses on shading specific columns in squares without providing a representation of the sum.
Large square divided into a 10 by 10 grid of 100 small squares - This model does not directly represent the sum 1.2 + 0.3. It describes a large square divided into smaller squares but does not include the given numbers or an addition operation.
Two columns, each divided into 10 small squares. Plus sign. Three columns, each divided into 10 small squares - This model represents the sum 1.2 + 0.3. The two columns divided into 10 small squares likely represent 1.2 and 0.3, and the plus sign indicates the operation of addition. The three columns divided into 10 small squares may provide a visual representation of the place value concept.
Ten by 10 grid of 100 squares. The first column and 2 squares of the second column are shaded one color. The next three columns are shaded another color - This model does not directly represent the sum 1.2 + 0.3. It focuses on shading specific columns in a grid of squares, which is unrelated to the given sum.
Based on the analysis, the models that represent the sum 1.2 + 0.3 are:
Number line from 0 to 4 by tenths
Two small squares. Plus sign. Three columns, each divided into 10 small squares
Two columns, each divided into 10 small squares. Plus sign. Three columns, each divided into 10 small squares
These models provide visual representations of the sum 1.2 + 0.3, helping to understand the addition of these numbers.
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The surface area of a pyramid is 540 square inches.
Its base is a square with a side length of 10 inches.
What is the height of one of the triangular faces of the
pyramid? Explain how to find the answer.
The height of one of the triangular faces of the pyramid is approximately 21.4 inches.
To find the height of one of the triangular faces of the pyramid, we need to use the formula for the surface area of a pyramid:
Surface Area = ½ × Perimeter of Base × Slant Height + Base Area
Since the base of the pyramid is a square with a side length of 10 inches, its perimeter is 4 times the length of one of its sides, which is 4 × 10 = 40 inches.
We know that the surface area of the pyramid is 540 square inches, and we know the base area is the area of a square with a side length of 10 inches, which is 10 × 10 = 100 square inches. So, we can substitute these values into the formula and simplify:
540 = ½ × 40 × Slant Height + 100
440 = 20 × Slant Height
Slant Height = 22 inches
Now we can use the Pythagorean theorem to find the height of one of the triangular faces. The slant height, the height of the pyramid, and half the length of the base form a right triangle. We know that the length of half the base is 5 inches, so:
(Height of Pyramid)² + (5 inches)² = (22 inches)²
(Height of Pyramid)² = 484 - 25
(Height of Pyramid)² = 459
Height of Pyramid ≈ 21.4 inches
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In a circle, an angle measuring 2.4 radians intercepts an arc of length 24.4. Find the radius of the circle to the nearest
The radius of the circle is approximately 10.17 units (rounded to two decimal places).
To find the radius of the circle, we need to use the formula that relates the central angle to the length of the arc and the radius of the circle. The formula is given as:
arc length = radius x central angle
In this case, the arc length is given as 24.4 and the central angle is given as 2.4 radians. Substituting these values in the formula, we get:
24.4 = r x 2.4
Solving for r, we get:
r = 24.4 / 2.4
r ≈ 10.17
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What is 10z+ -z+-5z simplified
Answer:10z+-z+-5z
=4z
Step-by-step explanation:
Answer: 4z
Step-by-step explanation: Here we will simplify 4/4 to its simplest form and convert it to a mixed number if necessary. In the fraction 4/4, 4 is the numerator and 4 is the denominator.
a researcher finds 200 women over 50 who exercise regularly, pairs each with a woman who has a similar medical history but does not exercise, then follows the subjects for 10 years to see which group develops more cancer. this is a ...
A researcher finds 200 women over 50 who exercise regularly, pairs each with a woman who has a similar medical history but does not exercise, then follows the subjects for 10 years to see which group develops more cancer. this is a prospective study.
Define prospective study.Individuals are tracked over time in prospective studies, and information is gathered about them as their characteristics or circumstances change. Prospective studies include things like birth cohort studies. In retrospective research, people are sampled, and details about their past are gathered. Always after a predetermined number of incidents, the analysis takes place. The fact that individuals were enrolled and baseline data was obtained before any subjects experienced an outcome of interest identifies a study as prospective.
Given,
A researcher finds 200 women over 50 who exercise regularly, pairs each with a woman who has a similar medical history but does not exercise, then follows the subjects for 10 years to see which group develops more cancer. this is a ...
Prospective study
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What is the value of "X"?
Answer:
6
Step-by-step explanation:
All triangles equal 180 degrees to this is what I did:
8x + 2 + 70 + 60 = 180
8x + 2 + 130 = 180
8x + 132 = 180
subtract 132 from each side
8x = 48
now divide each side by 8 to isolate the x
x = 6.
!!!WILL MARK THE BRAINIEST!!!
Find the product. Write your answer in exponential form 4^-8 x 4^0
Answer:
\(1/65536\)
Step-by-step explanation:
\(4^-8 \times 4^0\)
\(1/4^8 \times 1\)
\(1/4^8\)
\(=0.00001525878\)
Answer:
\(\frac{1}{4^{8} }\) or \(4^{-8}\) but the correct way would be \(\frac{1}{4^{8} }\)
Step-by-step explanation:
Last time I did this I was like in 8th grade so I had to watch a video lol, but basically... If you want the answer to stay in exponential form and if the base number is the same than all you gotta do is add or subtract the exponents.
-8+0=-8
But when it's a negative exponent you gotta make it positive by flipping it, so instead of \(4^{-8}\) it will be \(\frac{1}{4^{8} }\)
What is the quotient 3x2 +8x-3) divided by (x+3)? a. 3x2 – 11 b. 3x – 11c. 3x2 + 11d. – 3x – 11
Answer:
I say option D. -3x-11
Step-by-step explanation:
Solve: x/2 = -10
the / means divided
Answer:
x=-20
Step-by-step explanation:
x=-10•2
• means multipled
tonnie divides a 2 liter bottle of iced tea among 8 people. how many millimeters does each person get?
please help asap tysm <3
The area of the triangle below is 30m2
. If you positioned a congruent triangle, as shown by the dotted triangle, to make a parallelogram, what would the area of the parallelogram be?
Answer:
Step-by-step explanation:
/D. There is not enough information to awnser this question
compare this average rate of change with the instantaneous rates of change at the endpoints of the interval.
The average rate of change of a function between two points is equal to the difference of the function values at those two points divided by the difference of the two x-coordinates. This can be written as:
Average rate of change = (f(b) - f(a))/(b - a)
where a and b are the endpoints of the interval.
The instantaneous rate of change at the endpoints of the interval is the derivative of the function evaluated at the two points. This can be written as:
Instantaneous rate of change at x = a: f'(a)
Instantaneous rate of change at x = b: f'(b)
The average rate of change is typically a good estimate of the instantaneous rate of change within the interval. However, the instantaneous rate of change at the endpoints of the interval is not necessarily the same as the average rate of change, as the function might be changing at a different rate near the endpoints. It is important to compare the average rate of change with the instantaneous rates of change at the endpoints of the interval in order to get an accurate understanding of the rate of change of the function over the entire interval.
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Mona likes to ski. One lap includes a 4 minute ride up the ski lift and 5 minutes to ski down the hill. How long will it take her to do 5 laps?
Answer:
pretty sure it is 45mins
Step-by-step explanation:
U add 4+5=9 so that is one lap
then take 9*5=45 and that would be 5 laps
Answer:
45
Step-by-step explanation: first we want to find out the time it takes to do one full lap of skiing. in order to do this you have to add 4 to 5. we do this because if we start at the bottom of the hill we have to ride 4 min up to the top then 5 min to get back to the bottom. so in all it will 9 min to do one full lap. because we want to find out how long it will take to do 5 laps we do 9x5=45
constant of proportionality the constant value of the ratio of two proportional quantities x and y; usually written y = kx, where k is the factor of proportionality.
In a proportional relationship between two quantities, the constant of proportionality, often denoted by the letter "k," represents the value that relates the two quantities. The equation y = kx is the standard form for expressing a proportional relationship, where "y" and "x" are the variables representing the two quantities.
Here's a breakdown of the components in the equation:
y: Represents the dependent variable, which is the quantity that depends on the other variable. It is usually the output or the variable being measured.
x: Represents the independent variable, which is the quantity that determines or influences the other variable. It is typically the input or the variable being controlled.
k: Represents the constant of proportionality. It indicates the ratio between the values of y and x. For any given value of x, multiplying it by k will give you the corresponding value of y.
The constant of proportionality, k, is specific to the particular proportional relationship being considered. It remains constant as long as the relationship between x and y remains proportional. If the relationship is linear, k also represents the slope of the line.
For example, if we have a proportional relationship between the distance traveled, y, and the time taken, x, with a constant of proportionality, k = 60 (representing 60 miles per hour), the equation would be y = 60x. This equation implies that for each unit increase in x (in hours), y (in miles) will increase by 60 units.
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help pls fast ok ty yh
Answer:
the first circle 75
Step-by-step explanation:
hope it helps
Answer:
The answer is 75
Step-by-step explanation:
Hope it's helps you :)
A dog walking business earns an average yearly revenue of $165,750. Which compound inequality correctly shows the amount of money, t, the business needs each month to pay employees if the monthly budget for
employee wages is between 32% and 35%?
O$1,020.00sts $1,115.63
O$2,040.00 ≤ts $2,231.25
O$4,080.00sts $4,4,62.50
O$4,420.00 $4,834.38
Answer:
$4,420.00 ≤ t ≤ $4,834.38
Step-by-step explanation:
Since yearly employee wages range from 32 to 35%, lets calculate what those percentages are in dollars:
32%: ($165,750)*(0.32) = $53,040/year
35%: ($165,750)*(0.35) = $58,012.5/year
To find the average monthly budget, divide the yearly budget by 12 months
32%: $53,040/year*(1 year/12 months) = $4,420/month
35%: ($58,012.5/year*(1 year/12 months) = $4,834.4/month
t ranges from $4,420/month to $4,834.4/month
$4,420.00 ≤ t ≤$4,834.38
What is 24 divided my 28
Answer:
0.857142 infinity
Step-by-step explanation:
24/28 is an infinite decimal and would round to 0.86 by the nearest tenth
7/8 ÷ 7/16 = Reduce your answer to the lowest terms.
2. Which two equations are represented in the following graph?
Answer:
C. y=x+4 and y=3x+2
Step-by-step explanation:
A wire is tied from the top of one tower to the top of another. The angle of depression from the top of the taller tower to the top of the shorter tower is 37. If the wire is 100 feet long, find the distance between the towers.
The distance between the two towers is 30 meters, and the height of the second tower (Tower B) is 90 meters.
We have two towers. Let's call the first tower Tower A, and the second tower Tower B. The height of Tower A is given as 30 meters. The angle of elevation of the top of Tower A from the foot of Tower B is 60 degrees. The angle of elevation of the top of Tower B from the foot of Tower A is 30 degrees. Our goal is to find the distance between the two towers and the height of Tower B.
In triangle ABC, where A is the foot of Tower A, B is the top of Tower B, and C is the top of Tower A:
tan(30 degrees) = AB / BC
Since tan(30 degrees) = 1 / √3, we can rewrite the equation as:
1 / √3 = AB / BC
Cross-multiplying, we get:
BC = AB * √3
In triangle ABC:
tan(60 degrees) = AC / BC
Since tan(60 degrees) = √3, we can rewrite the equation as:
√3 = AC / BC
Substituting the value of BC from Step 3:
√3 = AC / (AB * √3)
Cross-multiplying, we get:
AC = AB * 3
We have two equations:
BC = AB * √3
AC = AB * 3
Dividing equation 2 by equation 1:
AC / BC = 3 / √3
Simplifying, we get:
√3 = 3 / √3
Cross-multiplying, we get:
3 = 3
Since 3 = 3 is a true statement, we can conclude that the two towers are at the same distance as their heights. Therefore, the distance between the two towers is 30 meters.
Using the value of the distance between the towers (30 meters), we can substitute this value into one of the previous equations to find the height of Tower B. Let's use equation 2:
AC = AB * 3
Substituting AB with the distance (30 meters):
AC = 30 * 3
Simplifying, we find:
AC = 90 meters
Therefore, the height of Tower B is 90 meters.
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Brainliest to whoever gets it right: Apply the appropriate mathematical operation to solve this occupation related problem.
Labor rate: $8.75 per hour.
Hours worked: 16
Total price of services: $224
Overhead rate: %
Answer:
37.5%
Step-by-step explanation:
Labor rate = 8.75 dollars per hour.
Hours worked = 6
Direct cost of labor = 140 dollars
Total price of services = 224 dollars
Therefore, the overheads = 84 dollars which is
84 X 100 / 224 = 37.5%
Answer this easy geometry question
Answer:
1684.8 cubic units
Step-by-step explanation:
In oblique cylinder the height (altitude) is measured from the opposite base to the base of the cylinder, but it lies outside. We can find the height using Pythagoras theorem.
h + 7² = 13²
h²= 169 - 49
h² = 120
h = √120
h = 10.95 units
radius = r = 7 units
\(\boxed{\text{\bf Volume of oblique cylinder = $\bf\pi r^2h$} }\)
= 3.14 * 7 * 7 * 10.95
= 1684.8 cubic units
5) find the value of x and y
Answer:
x = 45°, y= 5°
Step-by-step explanation:
x = 9y
90+2x = 180
2x = 90
x = 45
so x = 45
9y = 45
y = 5
An online furniture store sells chairs for $50 each and tables for
$600 each. Every day, the store must sell more than $9300 worth
of chairs and tables.
O A. >
B. <.
C.s
D. >
Answer:
If you were to write an equation for this then the equation would be
50x+600y>9300
So if you are looking for the inequality symbol then the answer would be
>
Thank you
Mark this brainliest
Using t and c as variables, we get
100c + 400t ≥ 5400
Simplified,
100(c + 4t) ≥ 5400
c + 4t ≥ 54
To find the minimum number of chairs that need to be sold, we evaluate using t = 0
c + 4(0) ≥ 54
c ≥ 54
To find the minimum number of tables that need to be sold, we evaluate using c = 0
(0) + 4t ≥ 54
4t ≥ 54
t ≥ 13.5 Since we can't purchase half a chair, we round up our result giving us t ≥ 14
Two observers are standing on shore 20 mile apart at points A and B and measure the angle to a sailboat at a point C at the same time. one observer is 10 miles from the sailboat and the other observer is 25 miles from the sailboat. round to the nearest degree
Using the law of sines, supposing C = 30º, the angle of each observer with the sailboat is:
Observer A: 136º.Observer B: 14º.What is the law of sines?Suppose we have a triangle in which:
The length of the side opposite to angle A has length a.The length of the side opposite to angle B has length b.The length of the side opposite to angle C has length c.The lengths and the sine of the angles are related according to the following rule:
\(\frac{\sin{A}}{a} = \frac{\sin{B}}{b} = \frac{\sin{C}}{c}\)
The measure of angle B is found as follows:
sin(B)/10 = sin(C)/20
sin(B)/10 = 0.5/20 (sin(C) = 0.5)
sin(B) = 5/20
sin(B) = 0.25
B = arcsin(0.25)
B = 14º.
The measure of angle A is found as follows:
sin(A)/25 = sin(C)/20
sin(A)/25 = 0.5/20 (sin(C) = 0.5)
sin(A) = 12.5/20
sin(A) = 0.625
A = arcsin(0.625)
A = 136º.
Missing informationThe problem is incomplete, hence we suppose that the angle C is of 30º and problem asks for the angle measure of each angle.
(drawing is not to scale).
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A coin is flipped and a normal dice is rolled what is the probability of getting a tail and a five
Answer:
25% chance
Step-by-step explanation:
1. Consider the inequality 4x + 12 > 6x +24. Which value(s) of rare possible
solution(s) to the inequality?
You CAN have one or more solutions.
a.
x= -16
b.
x = - 10
C.
x= -6
d.
x = 6
e.
X = 10
f.
x = 16
Answer:
A. -16
Step-by-step explanation:
6 times -16 = -96 + 24 = -72
4 times -16 = -64 + 12 = -52
Select the expression that is equal to (9x + 3)– (5x-7).
Α 4x + 10
B 14x-4
C14x + 10
D 4x-4
Answer:
B
Step-by-step explanation:
I think it's B because it's looks equal
Answer:
A
Step-by-step explanation:
9x-5x=4x
3-(-7)=10
4x+10
Maths Answers please
4p-p
Answer:
3pStep-by-step explanation:
4p - p = 4p - 1p = (4 - 1)p = 3p
If a city with a population of 52,000 doubles in size every 97 years, what will the population be 291 years from now?
Answer:
156,000
Step-by-step explanation:
291 divided by 97 is 3. 52,000 x 3 = 156,000.
Population will be 6 times of present population in 291 years.
What is the population of a city ?The number of people in the city at a particular time is called population of the city.
How to find the required population ?Present population of the city = 52000
According to the problem, Population doubles in size in every 97 years.
After 97 years, the population = Double of present population
= 2 × 52000 = 104000
Population in 97 years = 104000
Population in 1 year = \(\frac{104000}{97}\)
So, population in 291 years = \(\frac{104000}{97}\)× 291 = 104000×3 = 312000
Population in 291 years from now = \(\frac{312000}{52000}\) = 6 times
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Find the measure of <BMD (please this is urgent)
Answer:
<BMD = 188°
Step-by-step explanation:
5g + 193
g = 193 - 5
g = 188°
7g + 107
g = 107 - 7
g = 100°