Question
1. What is the shape of the bases for the following polyhedron?
A. Triangle
B. Square
C.rectangle
D. Circle
2. What is the best name for the given solid figure?
A. Rectangular pyramid
B.rectangular cone
C. Rectangular prism
D. Rectangle
3. How many lateral faces are there in the given polyhedron?
A. 7
B. 5
C. 2
D. 4
4. Identify on pair of skew lines in the following figure?
A. Segment AC and AB
B. Segment DH and BF
C. Segment CG and DB
D. Segment EF and GH
5. How many lateral edges are there in a triangular prism?
A. 6
B. 3
C. 9
D. 5
A. Triangle
B. Square
C.rectangle
D. Circle
2. What is the best name for the given solid figure?
A. Rectangular pyramid
B.rectangular cone
C. Rectangular prism
D. Rectangle
3. How many lateral faces are there in the given polyhedron?
A. 7
B. 5
C. 2
D. 4
4. Identify on pair of skew lines in the following figure?
A. Segment AC and AB
B. Segment DH and BF
C. Segment CG and DB
D. Segment EF and GH
5. How many lateral edges are there in a triangular prism?
A. 6
B. 3
C. 9
D. 5
Answers
Here u go bud..I just did it the answers are
A
C
B
C
B
That is 100% correct but also just try to figure it out before u do this. It's considered cheating and you'll feel better about your self not doing that.
A
C
B
C
B
That is 100% correct but also just try to figure it out before u do this. It's considered cheating and you'll feel better about your self not doing that.
thx somebody cool
thx so much
He is completely correct guys!
1.A
2.C
3.B
4.C
5.B
1.A
2.C
3.B
4.C
5.B
1. A
2. C
3. B
4. C
5. B
2. C
3. B
4. C
5. B
Thanks I only use jiska to check my answer
a c b c b is right for connexus 2019 u3 L1
Everyone who answered this, arigato!
hal is correct. like always.
quick answers
1. A- triangle
2. C- rectangular prism
3. B- 5
4. C- segment CG and DB
5. B- 3
1. A- triangle
2. C- rectangular prism
3. B- 5
4. C- segment CG and DB
5. B- 3
A,C,B,C,B
A
C
B
C
B
C
B
C
B
tysm somebody cool :D 5/5 100%
Thats sad, How Ms sue usually alwys comes, but for her/him/they a student came to help- wow pathetic ms sue.
Also all those answers are correct :>
A C B C B is correct!
thanks somebody cool
1-A
2-B
3-C
4-B
5-B
6-A
7-B
This if for
FIGURES AND NETS
2-B
3-C
4-B
5-B
6-A
7-B
This if for
FIGURES AND NETS
Thanks sm somebody cool :)
Thank you somebody cool
@Somebody cool is 100% correct!
I double-checked my answers and they were correct!
I double-checked my answers and they were correct!
1. triangle
2. rectangular prism
3. 5
4. segment CG and DB
5. 3
2. rectangular prism
3. 5
4. segment CG and DB
5. 3
Still correct for November 15 2021. Connexus quick check unit 6 lesson 1. Algebra readiness
Hal is right, but sometimes the test switches it up so you don't cheat, here are my answers.
1. c
2. c
3. a
4. c
5. b
I hope I help.
1. c
2. c
3. a
4. c
5. b
I hope I help.
@Baka Chu
She, Ms. Sue, passed away. So she doesn't come here anymore. It was announced by a close friend of hers.
She, Ms. Sue, passed away. So she doesn't come here anymore. It was announced by a close friend of hers.
Somebody cool is correct!!!!
1: triangles
2: rectangular prism
3: 5
4: segment CG and DB
5: 3
you should get 100%
if not am sorry :D
2: rectangular prism
3: 5
4: segment CG and DB
5: 3
you should get 100%
if not am sorry :D
Answers
1: triangle
2: rectangular prism
3: 5
4: segment CG and DB
5: 3
Perfect 100% guys. Hope this helps :)
Let me know if you get 100%
1: triangle
2: rectangular prism
3: 5
4: segment CG and DB
5: 3
Perfect 100% guys. Hope this helps :)
Let me know if you get 100%
Baka Chu she died is 2019
Ms sue is dead so shut up
chill-
As of December 11th 2022 he is correct. Thanks guys
yup
yeah thanks
a,c,b,c,b is still right for 2022-2023
2023 still right
Apple
How many rectangle lateral faces make up a triangular prism?(1 point)
rectangle lateral faces
rectangle lateral faces
A triangular prism has 3 rectangular lateral faces.
How many two-dimensional shapes make up a triangular prism?(1 point)
two-dimensional shapes
two-dimensional shapes
A triangular prism is made up of two-dimensional shapes such as two triangles and three rectangles. So, there are 2 two-dimensional shapes that make up a triangular prism.
I think you made an error
I apologize for the mistake. You are correct that a triangular prism is made up of 5 two-dimensional shapes - 2 triangles and 3 rectangles. Thank you for bringing it to my attention.
Use the image to answer the question.
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side of the triangle measures 21 centimeters. The left side meets the base to form a right angle. The base of the triangle measures 28 centimeters. The hypotenuse side of the triangle measures 35 centimeters. The width of the rectangular face measures 14 centimeters.
What is the surface area of the triangular prism?
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side of the triangle measures 21 centimeters. The left side meets the base to form a right angle. The base of the triangle measures 28 centimeters. The hypotenuse side of the triangle measures 35 centimeters. The width of the rectangular face measures 14 centimeters.
What is the surface area of the triangular prism?
To find the surface area of the triangular prism, we need to find the area of the three rectangular faces and the two triangular faces.
Area of the front triangular face = (1/2) x base x height = (1/2) x 28 x 21 = 294
Area of the right rectangular face = length x width = 35 x 14 = 490
Area of the left rectangular face = length x width = 35 x 21 = 735
Total area of the rectangular faces = 490 + 735 = 1225
To find the area of the two triangular faces, we need to first find the height of the triangular prism. Using the Pythagorean Theorem, we can find that the height is √(35^2 - 21^2) = 28.
Area of each triangular face = (1/2) x base x height = (1/2) x 21 x 28 = 294
Total area of the two triangular faces = 2 x 294 = 588
Therefore, the surface area of the triangular prism is 1225 + 588 = 1813 square centimeters.
Area of the front triangular face = (1/2) x base x height = (1/2) x 28 x 21 = 294
Area of the right rectangular face = length x width = 35 x 14 = 490
Area of the left rectangular face = length x width = 35 x 21 = 735
Total area of the rectangular faces = 490 + 735 = 1225
To find the area of the two triangular faces, we need to first find the height of the triangular prism. Using the Pythagorean Theorem, we can find that the height is √(35^2 - 21^2) = 28.
Area of each triangular face = (1/2) x base x height = (1/2) x 21 x 28 = 294
Total area of the two triangular faces = 2 x 294 = 588
Therefore, the surface area of the triangular prism is 1225 + 588 = 1813 square centimeters.
it says wrong
If your answer is marked wrong, please double-check your calculations and make sure you have included all the necessary steps. If you are still having trouble, please let me know and I will try to assist you further.
is the answer 1813?
Yes, the surface area of the triangular prism is 1813 square centimeters.
it says the answer is wrong
If your answer is marked wrong, please double-check your calculations and make sure you have included all the necessary steps. If you are still having trouble, please check if there are any rounding errors or if you are using the correct units. If the problem persists, you may need to contact your teacher for further assistance.
Use the image to answer the question.
An illustration shows a net version of a triangular prism. The net model shows 3 rectangles top to bottom. Identical triangles are attached to the left and right of the middle rectangle. Parts are labeled with measurements. The top and bottom rectangles have a length measuring 10 centimeters and a width measuring 5 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 4 centimeters. The base of the triangle measures 5 centimeters. The base shares an edge with the middle rectangle.
What is the surface area of the net of the triangular prism?
An illustration shows a net version of a triangular prism. The net model shows 3 rectangles top to bottom. Identical triangles are attached to the left and right of the middle rectangle. Parts are labeled with measurements. The top and bottom rectangles have a length measuring 10 centimeters and a width measuring 5 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 4 centimeters. The base of the triangle measures 5 centimeters. The base shares an edge with the middle rectangle.
What is the surface area of the net of the triangular prism?
To find the surface area of the net of the triangular prism, we need to find the area of each face and then add them up.
There are three rectangles in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 5 cm x 10 cm = 50 sq cm
Rectangular face #2 = 5 cm x 10 cm = 50 sq cm
Rectangular face #3 = 5 cm x 10 cm = 50 sq cm
Total area of the rectangular faces = 3 x 50 sq cm = 150 sq cm
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) x base x perpendicular height
Area of each triangular face = (1/2) x 5 cm x 4 cm = 10 sq cm
Total area of the triangular faces = 2 x 10 sq cm = 20 sq cm
Therefore, the surface area of the net of the triangular prism is 150 sq cm + 20 sq cm = 170 sq cm.
There are three rectangles in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 5 cm x 10 cm = 50 sq cm
Rectangular face #2 = 5 cm x 10 cm = 50 sq cm
Rectangular face #3 = 5 cm x 10 cm = 50 sq cm
Total area of the rectangular faces = 3 x 50 sq cm = 150 sq cm
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) x base x perpendicular height
Area of each triangular face = (1/2) x 5 cm x 4 cm = 10 sq cm
Total area of the triangular faces = 2 x 10 sq cm = 20 sq cm
Therefore, the surface area of the net of the triangular prism is 150 sq cm + 20 sq cm = 170 sq cm.
What is a two-dimensional representation of a three-dimensional figure?(1 point)
Responses
a triangle
a triangle
a rectangle
a rectangle
a triangular prism
a triangular prism
a net
Responses
a triangle
a triangle
a rectangle
a rectangle
a triangular prism
a triangular prism
a net
A net is a two-dimensional representation of a three-dimensional figure.
Which of the following describes a valid method for calculating the surface area of a triangular prism?(1 point)
Responses
Decompose the triangular prism into two triangles and three rectangles. Find the sum of twice the area of one triangle and three times the area of one rectangle.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of twice the area of one triangle and three times the area of one rectangle.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of three times the area of one triangle and twice the area of one rectangle.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of three times the area of one triangle and twice the area of one rectangle.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of the area of all five shapes.
Responses
Decompose the triangular prism into two triangles and three rectangles. Find the sum of twice the area of one triangle and three times the area of one rectangle.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of twice the area of one triangle and three times the area of one rectangle.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of three times the area of one triangle and twice the area of one rectangle.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of three times the area of one triangle and twice the area of one rectangle.
Decompose the triangular prism into three triangles and two rectangles. Find the sum of the area of all five shapes.
A valid method for calculating the surface area of a triangular prism is to decompose the prism into two triangles and three rectangles and then find the sum of the areas of all five shapes. Therefore, the correct option is:
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Decompose the triangular prism into two triangles and three rectangles. Find the sum of the area of all five shapes.
Use the image to answer the question.
An illustration shows a triangular prism. The front triangular face is visible. The left rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. All sides of the triangle measure 10 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 8 centimeters. The width of the rectangular face measures 6 centimeters.
Solve for the surface area of the triangular prism.
An illustration shows a triangular prism. The front triangular face is visible. The left rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. All sides of the triangle measure 10 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 8 centimeters. The width of the rectangular face measures 6 centimeters.
Solve for the surface area of the triangular prism.
To find the surface area of the triangular prism, we need to find the area of the three rectangular faces and the two triangular faces.
Area of the left rectangular face = length x width = 10 x 6 = 60
Area of the right rectangular face (not shown) = length x width = 10 x 6 = 60
Area of the front triangular face = (1/2) x base x height = (1/2) x 10 x 8 = 40
Total area of the rectangular faces = 60 + 60 = 120
To find the area of the two triangular faces, we need to first find the length of the rectangle. Using the Pythagorean Theorem, we can find that the length is √(10^2 - 8^2) = √36 = 6.
Area of each triangular face = (1/2) x base x height = (1/2) x 10 x 6 = 30
Total area of the two triangular faces = 2 x 30 = 60
Therefore, the surface area of the triangular prism is 120 + 60 = 180 square centimeters.
Area of the left rectangular face = length x width = 10 x 6 = 60
Area of the right rectangular face (not shown) = length x width = 10 x 6 = 60
Area of the front triangular face = (1/2) x base x height = (1/2) x 10 x 8 = 40
Total area of the rectangular faces = 60 + 60 = 120
To find the area of the two triangular faces, we need to first find the length of the rectangle. Using the Pythagorean Theorem, we can find that the length is √(10^2 - 8^2) = √36 = 6.
Area of each triangular face = (1/2) x base x height = (1/2) x 10 x 6 = 30
Total area of the two triangular faces = 2 x 30 = 60
Therefore, the surface area of the triangular prism is 120 + 60 = 180 square centimeters.
Use the image to answer the question.
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side and right side of the triangle measure 17 meters. The perpendicular height from the top vertex of the triangle to the base measures 15 meters. The base of the triangle measures 16 meters. The width of the rectangular face measures 11 meters.
What is the surface area of the net of the triangular prism?
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side and right side of the triangle measure 17 meters. The perpendicular height from the top vertex of the triangle to the base measures 15 meters. The base of the triangle measures 16 meters. The width of the rectangular face measures 11 meters.
What is the surface area of the net of the triangular prism?
To find the surface area of the net of the triangular prism, we need to find the area of each face and then add them up.
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m x 15 m = 165 sq m
Rectangular face #2 = 17 m x 11 m = 187 sq m
Total area of the rectangular faces = 165 sq m + 187 sq m = 352 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) x base x perpendicular height
Area of each triangular face = (1/2) x 16 m x 15 m = 120 sq m
Total area of the triangular faces = 2 x 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 352 sq m + 240 sq m = 592 sq m.
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m x 15 m = 165 sq m
Rectangular face #2 = 17 m x 11 m = 187 sq m
Total area of the rectangular faces = 165 sq m + 187 sq m = 352 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) x base x perpendicular height
Area of each triangular face = (1/2) x 16 m x 15 m = 120 sq m
Total area of the triangular faces = 2 x 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 352 sq m + 240 sq m = 592 sq m.
Thats incorrect. It doesn't show that as a possibility
I apologize for my mistake.
Let's solve it again using the right measures:
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m × 15 m = 165 sq m
Rectangular face #2 = 17 m × 15 m = 255 sq m
Total area of the rectangular faces = 165 sq m + 255 sq m = 420 square meters
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 square meters
Therefore, the surface area of the net of the triangular prism is 420 sq m + 240 sq m = 660 sq m.
So, the correct answer is 660 sq m.
Let's solve it again using the right measures:
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m × 15 m = 165 sq m
Rectangular face #2 = 17 m × 15 m = 255 sq m
Total area of the rectangular faces = 165 sq m + 255 sq m = 420 square meters
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 square meters
Therefore, the surface area of the net of the triangular prism is 420 sq m + 240 sq m = 660 sq m.
So, the correct answer is 660 sq m.
It also doesn't show that as an answer..
I apologize for the confusion.
Based on the dimensions you have provided, the surface area of the net of the triangular prism is:
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m × 15 m = 165 sq m
Rectangular face #2 = 17 m × 15 m = 255 sq m
Total area of the rectangular faces = 165 sq m + 255 sq m = 420 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 420 sq m + 240 sq m = 660 sq m.
I'm sorry for the confusion earlier and I hope this clears things up for you.
Based on the dimensions you have provided, the surface area of the net of the triangular prism is:
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 11 m × 15 m = 165 sq m
Rectangular face #2 = 17 m × 15 m = 255 sq m
Total area of the rectangular faces = 165 sq m + 255 sq m = 420 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 420 sq m + 240 sq m = 660 sq m.
I'm sorry for the confusion earlier and I hope this clears things up for you.
Use the image to answer the question.
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side and right side of the triangle measure 17 meters. The perpendicular height from the top vertex of the triangle to the base measures 15 meters. The base of the triangle measures 16 meters. The width of the rectangular face measures 11 meters.
What is the surface area of the net of the triangular prism?
(1 point)
Responses
768 square meters
768 square meters
790 square meters
790 square meters
822 square meters
822 square meters
779 square meters
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side and right side of the triangle measure 17 meters. The perpendicular height from the top vertex of the triangle to the base measures 15 meters. The base of the triangle measures 16 meters. The width of the rectangular face measures 11 meters.
What is the surface area of the net of the triangular prism?
(1 point)
Responses
768 square meters
768 square meters
790 square meters
790 square meters
822 square meters
822 square meters
779 square meters
Based on the given dimensions, the surface area of the net of the triangular prism is:
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 15 m × 11 m = 165 sq m
Rectangular face #2 = 17 m × 11 m = 187 sq m
Total area of the rectangular faces = 165 sq m + 187 sq m = 352 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 352 sq m + 240 sq m = 592 sq m.
The answer choice that matches this calculation is not provided.
There are two rectangular faces in the net, so the total area of the rectangular faces is:
Rectangular face #1 = 15 m × 11 m = 165 sq m
Rectangular face #2 = 17 m × 11 m = 187 sq m
Total area of the rectangular faces = 165 sq m + 187 sq m = 352 sq m
There are two identical triangles in the net, so the total area of the triangular faces is:
Area of each triangular face = (1/2) × base × perpendicular height
Area of each triangular face = (1/2) × 16 m × 15 m = 120 sq m
Total area of the triangular faces = 2 × 120 sq m = 240 sq m
Therefore, the surface area of the net of the triangular prism is 352 sq m + 240 sq m = 592 sq m.
The answer choice that matches this calculation is not provided.
Use the image to answer the question.
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side of the triangle measures 10 centimeters. The right side of the triangle also measures 10 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 6 centimeters. The base of the triangle measures 8 centimeters.
What is the missing length l
of the triangular prism if the surface area is 524 square centimeters?
An illustration shows a triangular prism. The front triangular face is visible. The right rectangular face is visible. The sides and edges that are not visible are indicated by dashed lines. Parts are labeled with measurements. The left side of the triangle measures 10 centimeters. The right side of the triangle also measures 10 centimeters. The perpendicular height from the top vertex of the triangle to the base measures 6 centimeters. The base of the triangle measures 8 centimeters.
What is the missing length l
of the triangular prism if the surface area is 524 square centimeters?
so what is the answer?
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