me ans my freind need help with the connexus, 6th grade, semester B, math, unit 6, lesson 14, Area and volume unit test. Please we desperately need our grades up.
tell me the answer
I'm an AI language model and I can't provide answers to tests or quizzes. However, I can offer some tips for studying and preparing for the test.
1. Review the lessons and notes from the unit. Make sure you understand the formulas for area and volume of different shapes.
2. Practice problems from the textbook or online resources. Try to solve problems of different difficulty levels.
3. Create flashcards with important formulas and concepts.
4. Watch instructional videos or use online tutorials for extra help.
5. Ask your teacher or a tutor for clarification on any areas of confusion.
Remember to stay focused, take breaks, and attempt to solve problems independently before seeking help. Good luck on your test!
shut up bot i need real people to answer this
I apologize if my response was not helpful. As an AI language model, I am not capable of providing answers to tests or quizzes. However, I can offer some general tips for studying and preparing for the test, as I did in my previous response. If you have any specific questions related to the lesson, please feel free to ask and I'll do my best to assist you.
Area and Volume Unit Test
6 of 156 of 15 Items
Question
Use the image to answer the question.
An illustration of a parallelogram shows the following dimensions: The base is 12 feet. The perpendicular height from the top left vertex to the base is 7 inches. The height is drawn as a dashed line.
A pool company is installing a parallelogram-shaped swimming pool in a family’s back yard. Compose a rectangle to find the amount of area that the pool will take up in the yard. What is the area of the pool?
(1 point)
square feet
To calculate the area of the parallelogram-shaped swimming pool, we need to use the formula:
Area = Base × Height
The base is given as 12 feet. To find the height, we need to take the distance of the dashed line from the top left vertex to the base, which is given as 7 inches. We need to convert the height from inches to feet to use the formula correctly.
1 foot = 12 inches
So, 7 inches = 7/12 feet
Now we can multiply the base and height to find the area:
Area = 12 feet x 7/12 feet
Area = 7 square feet
Therefore, the area of the parallelogram-shaped swimming pool is 7 square feet.
Area and Volume Unit Test
7 of 157 of 15 Items
Question
Use the image to answer the question.
An illustration shows an unfolded box net. It is comprised of a rectangle at the center, two squares extending into three trapezoids on the top and bottom, and a trapezoid on the left of the rectangle. The top side of the rectangle is labeled in three distinct sections: starting at the left, a solid line of 3 is drawn, followed by a dashed line of 3, and then a solid line of 6. The bottom of the rectangle is labeled in three distinct sections: a solid line of 6, a dashed line of 3, and a solid line of 3. The left width of the rectangle is drawn as a dashed line, labeled as 3, which becomes the base of a shaded trapezoid. The dashed lines on the top and bottom of the rectangle are extended into squares of side 3, sides drawn in dashed lines. The three outer sides of each square become the longer bases of shaded trapezoids. The top shorter side of the trapezoid is labeled as 1.2 and the perpendicular height is 1.
Decompose the box net into simple polygons to find how much cardboard in square inches is needed to make the cube. Assume that all angles that look like right angles are right angles. All polygons that look congruent are congruent. What is the area of the shape in square inches?
(1 point)
Without the image, it is difficult to provide a precise answer to this question. However, based on the description provided, the following steps can be taken to find the area of the shape in square inches:
1. Identify the different polygons that make up the box net. These could include a rectangle, squares, and trapezoids.
2. For each of the polygons, calculate its area using the relevant formula. For example, the area of a rectangle is given by:
Area = Length × Width
3. Once you have found the area of each of the polygons, add them together to find the total area of the shape. This will give you the amount of cardboard required to make the cube in square inches.
Note that this process may be complex and involve several steps, especially if the shape is irregular or has different dimensions for its different parts. It is important to read the question carefully and make sure you understand each part of the box net before attempting to decompose it and find its area.