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konstantin123 [22]
3 years ago
12

A stack of identical 8-centimeter-by-10-centimeter rectangular playing cards is sitting on a table. The stack is 1 centimeter hi

gh and has a volume of 80 cubic centimeters. The table is bumped and the stack of cards is shifted so that the stack is no longer a right rectangular prism, but all of the cards are still part of the stack.
Which of the following statements are true of the shifted stack of cards? Select all that apply.

A) The shifted stack of cards has a volume of 80 cubic centimeters because it has the same base area and height.

B) The area of a card at any location in the stack remains the same.

C) The width of the stack from the leftmost edge to the rightmost edge will remain 10 centimeters because the volume is the same.

D) Cavalieri’s principle cannot be applied to the volume of the stack because the stack is a rectangular prism instead of a cylinder.

E) The area of the middle card in the stack is 40 square centimeters because it is half of 80.
Mathematics
1 answer:
snow_lady [41]3 years ago
7 0

Answer: A, B, C.

If the stack of cards are shifted so it is not straight, it still has everything the same.

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Dorji thought of a number. He first multiplied the number by 3 and then subtracted 12
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qwelly [4]

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Area of the wall to be painted = (11x² + 12x) square units

Step-by-step explanation:

The figure that should be attached to this question is missing. The figure was obtained and is attached to this solution provided.

From the image attached, it is given that the dimension of the rectangular wall to be painted is (4x+3) by (4x), the dimensions of the window is (2x) by (x) and the dimensions of the door is (x) by (3x).

Since, the window space and the door space cannot be painted along with the wall, the Area of the rectangular wall that will be painted will be given by the expression

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Total area of rectangular wall = (4x+3) × 4x = (16x² + 12x) square units

Area of window space = (2x) × (x) = (2x²) square units

Area of door space = (x) × (3x) = (3x²) square units

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