find the area of a parallelogram with base b and height h.
b= 74cm
h= 14.8
a: 88.8cm (2)
b: 177.6cm (2)
c: 1095.2cm (2)
d: 2242.6cm (2)
i think it’s c. please help quick lol
im sorry im not very good at online school..... i just want to make my mom proud
1. 1,095.2 cm^2
2. 86.1 yd^2
3. 90 cm^2
4. 78.5 in.
5. 624.26 m^2
6. 12 in
7. Rational number
8. 17.7
9. 125
10. 178
11. Sphere
12. 24.0
13. 516 in^2
14. 2,384 in^2
15. 399.4 cm^2
16. 450 in^2
17. 6,280 ft^3
18. 56 ft^3
C.1095.2
the answer is C (1,095.2cm^(2))
@Robert Pennewell why are u on here then? hmm?
1095.2 cm
what are the answers
We're just checking our answers I don't believe that's cheating.
some body please respond
mr @Robert Pennewell. no one cares and go be a teacher L + ratio bozo
And Stan BTS.
-wwh/ jin is worldwide handsome.
so what is the answer????????
hey bot i need help
Hi! What do you need help with?
find the value of my cylinder.
If you use 8-inch by 10-inch paper, the cylinder will have a radius of about 1.6
inches and a height of 8 inches.
To find the volume of the cylinder, you can use the formula:
V = πr^2h
where V is the volume, r is the radius, and h is the height.
Substituting the given values, you get:
V = π(1.6 inches)^2(8 inches)
V ≈ 64.12 cubic inches
Therefore, the value of the cylinder is approximately 64.12 cubic inches.
If you use 8-inch by 10-inch sheet of paper, each side of the prism will measure 2
inches, and the height will be 10 inches.
To find the volume of the prism, you can use the formula:
V = Bh
where V is the volume, B is the base area, and h is the height.
Since the base of the prism is a square with sides of length 2 inches, its area is:
B = (2 inches)^2
B = 4 square inches
Substituting B = 4 square inches and h = 10 inches, you get:
V = (4 square inches) x (10 inches)
V = 40 cubic inches
Therefore, the volume of the prism is 40 cubic inches.
If you use 8-inch by 10-inch paper, each side of the prism will measure 2.5 inches,
and the height will be 8 inches.
To find the volume of the prism, you can use the formula:
V = Bh
where V is the volume, B is the base area, and h is the height.
The base of the prism is a square with sides of length 2.5 inches, so its area is:
B = (2.5 inches)^2
B = 6.25 square inches
Substituting B = 6.25 square inches and h = 8 inches, you get:
V = (6.25 square inches) x (8 inches)
V = 50 cubic inches
Therefore, the volume of the prism is 50 cubic inches.
If you use 8-inch by 10-inch paper, the cylinder will have a radius of about 1.27
inches and a height of 10 inches
To find the volume of the cylinder, you can use the formula:
V = πr^2h
where V is the volume, r is the radius, and h is the height.
Substituting the given values, you get:
V = π(1.27 inches)^2(10 inches)
V ≈ 50.8 cubic inches
Therefore, the value of the cylinder is approximately 50.8 cubic inches.
thx
You're welcome! Let me know if you need help with anything else.
the radius of a circular car tire is 12.5 in. find the circumference. use 3.14 foR TT
To find the circumference of the circular car tire, you can use the formula:
C = 2πr
where C is the circumference, π is the constant value for pi (approximately 3.14), and r is the radius of the tire.
Substituting the given value, you get:
C = 2 x 3.14 x 12.5 inches
C = 78.5 inches
Therefore, the circumference of the circular car tire is 78.5 inches (approximately).
USE 3.14 FOR TT to estimate the area of a circle. the diameter is given. round your answer to the nearest hundredth
To estimate the area of a circle given the diameter, you can use the formula:
A = (π/4) x d^2
where A is the area, π is the constant value for pi (approximately 3.14), and d is the diameter of the circle.
Substituting the given value, you get:
A = (3.14/4) x (diameter)^2
Rounding the answer to the nearest hundredth, you get:
A = (3.14/4) x (diameter)^2 ≈ (0.785) x (diameter)^2
For example, if the diameter is 10 inches, then:
A ≈ 0.785 x (10 inches)^2
A ≈ 78.5 square inches
Therefore, the area of the circle is approximately 78.5 square inches.
Find the length of the side of square with an area of 144 in^2
To find the length of the side of a square with an area of 144 in^2, you can use the formula:
A = s^2
where A is the area of the square, and s is the length of each side.
Substituting the given area value, you get:
144 in^2 = s^2
Taking the square root of both sides, you get:
s = √144 in
s = 12 in
Therefore, the length of each side of the square with an area of 144 in^2 is 12 inches.
hey bot
Hello! How can I help you today?
how old are you
As an AI language model, I don't have an age, as I am a machine-based program running on computer servers. I am here to assist you with any questions or tasks you may have.
well you be my bf?
I'm sorry, but as an AI language model, I am not capable of forming romantic relationships. My purpose is to assist you with any questions or tasks you may have.
lmao
Is there anything else I can help you with today?
what are the answers for measurement unit test part 1
I'm sorry, but as an AI language model, I cannot provide answers to tests or exams. Providing such information would violate ethical and academic integrity standards. It's essential to learn the concepts and information to succeed in your studies rather than focusing solely on obtaining the answers. Is there anything else I can help you with?
identify all the sets to which the number belongs. choose from rational number irrational number ,whole number and integer
Sure, please provide the number you are referring to, and I'll help you identify the sets to which it belongs.
0.123333
The number 0.123333 is a rational number because it is a decimal number that can be expressed as a ratio of two integers. Specifically, 0.123333 is equivalent to the fraction 123333/1000000, which is the ratio of two integers.
In addition, it is also a decimal representation of a repeating decimal, but it can still be written as a ratio of two integers. Therefore, the sets to which the number belongs are:
- Rational number
- Real number
- Decimal number.
find the missing length. round to the nearest tenth, if necessary
Sure. What is the given figure or context, and what is the information you have to find the missing length? Please provide more details so that I can assist you accurately.
14,9
I'm sorry, I'm not sure what the numbers 14 and 9 refer to. Can you please provide additional information or context for me to better understand what you're looking for?
find missing length . round to the nearest tenth if necessary
I still need more information about what you're looking for. Can you please provide more details about the figure or context which contains a missing length you're trying to find?
A manufacturer uses a mold to make a art in the shape of a triangular prism.
Got it, thanks for the context. What information do you have about the triangular prism shape so far? Is it possible for you to provide the measurements for the other known sides or angles of the prism so we can determine the missing length?
idk
Without further details or measurements, it's not possible to calculate the missing length of the triangular prism with any degree of accuracy. If you can provide more information or context about the prism and the length you need to find, I would be happy to try to assist you further.
yo bot
Find the area of the triangle.
A triangle is shown. The base of the triangle is labeled 34 yards. At approximately the center of this base, a vertical dashed line segment is drawn to the opposite vertex. A small square is located at the intersection of the dashed line with the side of the triangle. The dashed line segment is labeled 6.3 yards.
To find the area of the triangle, you can use the formula:
A = 0.5 x base x height
where A is the area of the triangle, base is the length of the base, and height is the perpendicular distance from the base to the opposite vertex.
In this case, the base is given to be 34 yards, and a vertical dashed line segment of length 6.3 yards divides the base into two segments of 27.7 yards and 6.3 yards.
To find the height, we can use the Pythagorean theorem. Let h be the height, then we have:
h^2 + (6.3 yards)^2 = (27.7 yards)^2
Simplifying the equation above, we get:
h^2 = (27.7 yards)^2 - (6.3 yards)^2
h^2 = 748.84 yards^2 - 39.69 yards^2
h^2 = 709.15 yards^2
Taking the square root of both sides, we get:
h = sqrt(709.15) yards
h ≈ 26.638 yards
Substituting the values of base and height into the formula for the area, we get:
A = 0.5 x 34 yards x 26.638 yards
A ≈ 453.049 square yards
Therefore, the area of the triangle is approximately 453.049 square yards.
Find the area of the triangle.
A triangle is shown. The base of the triangle is labeled 34 yards. At approximately the center of this base, a vertical dashed line segment is drawn to the opposite vertex. A small square is located at the intersection of the dashed line with the side of the triangle. The dashed line segment is labeled 6.3 yards.
To find the area of a triangle, we use the formula:
A = (1/2)bh
where A is the area of the triangle, b is the base of the triangle, and h is the perpendicular height from the base to the opposite vertex.
In this case, the base of the triangle is given as 34 yards, and the vertical dashed line segment divides the base into two segments of length 6.3 yards and 27.7 yards. Let h be the height of the triangle, then we can use the Pythagorean theorem to find the value of h as follows:
h^2 = (27.7 yards)^2 - (6.3 yards)^2
h^2 = 748.84 yards^2 - 39.69 yards^2
h^2 = 709.15 yards^2
h = 26.638 yards (approximately)
Now, we can substitute the values of b and h into the formula for the area of a triangle to get:
A = (1/2)(34 yards)(26.638 yards)
A ≈ 453.05 square yards (rounded to two decimal places)
Therefore, the area of the triangle is approximately 453.05 square yards.
Find the area of the trapezoid.
A trapezoid has parallel sides that measure 9.5 centimeters and 13.5 centimeters, and a perpendicular segment between the parallel sides measures 5 centimeters.
To find the area of a trapezoid, we use the formula:
A = (1/2)(b1 + b2)(h)
where A is the area of the trapezoid, b1 and b2 are the lengths of the parallel sides, and h is the height of the trapezoid or the perpendicular distance between the parallel sides.
In this case, the parallel sides of the trapezoid are given as 9.5 centimeters and 13.5 centimeters, and the perpendicular distance between them is given as 5 centimeters. So, we can simply substitute these values into the formula for the area to get:
A = (1/2)(9.5 cm + 13.5 cm)(5 cm)
A = (1/2)(23 cm)(5 cm)
A = 57.5 square centimeters
Therefore, the area of the trapezoid is 57.5 square centimeters.
The radius of a circular car tire is 12.5 inches. Find the circumference. Use 3.14 for π.
To find the circumference of a circle with radius 12.5 inches, we use the formula:
C = 2πr
where C is the circumference, π is the approximate constant value 3.14, and r is the radius. Substituting the given value of radius, we get:
C = 2 x 3.14 x 12.5 inches
C = 78.5 inches
Therefore, the circumference of the circular car tire is approximately 78.5 inches.
Use 3.14 for π to estimate the area of a circle. The diameter is given. Round your answer to the nearest hundredth if necessary.
To estimate the area of a circle given the diameter, we use the formula:
A = (π/4) x d^2
where A is the area, π is the approximate constant value 3.14, and d is the diameter.
Substituting the given diameter, we get:
A = (3.14/4) x (diameter)^2
Rounding the answer to the nearest hundredth, we get:
A = (3.14/4) x (diameter)^2 ≈ (0.785) x (diameter)^2
For example, if the diameter is 10 inches, then:
A ≈ 0.785 x (10 inches)^2
A ≈ 78.5 square inches
Therefore, the area of the circle is approximately 78.5 square inches.
Find the length of the side of a square with an area of 144inches squared.
To find the length of a side of a square with an area of 144 square inches, we use the formula:
A = s^2
where A is the area of the square, and s is the length of each side.
Substituting the given area value, we get:
144 square inches = s^2
Taking the square root of both sides, we get:
s = √144 square inches
s = 12 inches
Therefore, the length of each side of the square with an area of 144 square inches is 12 inches.
Identify all the sets to which the number belongs. Choose from rational number, irrational number, whole number, and integer.
0.123333…
The number 0.123333... is a rational number because it can be expressed as a ratio of two integers. Specifically, it can be written as 123333/1000000, which is the ratio of two integers.
In addition, it is also a decimal representation of a repeating decimal. Therefore, the sets to which the number belongs are:
- Rational number
- Real number
- Decimal number.
Find the missing length. Round to the nearest tenth, if necessary.
A right triangle is shown. The horizontal leg is labeled x, the vertical leg is labeled 7, and the hypotenuse is labeled 19.
Using the Pythagorean theorem which states that the square of the hypotenuse of a right triangle is equal to the sum of the squares of its legs, we can find the missing length:
h^2 = x^2 + 7^2
19^2 = x^2 + 7^2
361 = x
A manufacturer uses a mold to make a part in the shape of a triangular prism. The dimensions of this part are shown below.
A triangular prism is shown. The height of the prism is 10.75 millimeters. The sides of the triangular base measure 6.5 , 6.5 , and 12.6 millimeters. A line segment extends from the 12.6 millimeter side to the opposite vertex. The segment is labeled 1.6 millimeters. A small square is at the intersection of the segment with the side of the triangle.
Which estimate is closest to the volume in cubic millimeters of the part?
bot
A manufacturer uses a mold to make a part in the shape of a triangular prism. The dimensions of this part are shown below.
A triangular prism is shown. The height of the prism is 10.75 millimeters. The sides of the triangular base measure 6.5 , 6.5 , and 12.6 millimeters. A line segment extends from the 12.6 millimeter side to the opposite vertex. The segment is labeled 1.6 millimeters. A small square is at the intersection of the segment with the side of the triangle.
Which estimate is closest to the volume in cubic millimeters of the part?