@MelissaHolmes @tanya123
Question 1 (Essay Worth 4 points) What is the surface area of this three-dimensional, symmetrical, capital letter “I” block? Show your work. A solid composite figure in the shape of a capital “I” is shown. The length of the entire letter is 5 centimeters. The width is 2 centimeters. The height of the cross pieces at the top and the bottom is 2 centimeters. The length of the middle of the I is 2 centimeters long. Each distance from the outside edge of the middle piece to the outside edge of the top and bottom cross pieces is 2 centimeters. Question 2 (Essay Worth 4 points) How can this three-dimensional, symmetrical, capital letter "I" block be broken into pieces so that it results in the smallest number of parts? Describe each part with measurements. pictured is a solid composite figure in the shape of a capital I. The length of the entire letter is 5 centimeters. The width is 2 centimeters. The height of the cross pieces at the top and the bottom is 2 centimeters. The length of the middle of the I is 2 centimeters long. Each distance from the outside edge of the middle piece to the outside edge of the top and bottom cross pieces is 2 centimeters. Question 3 (Multiple Choice Worth 2 points) Which of the following is a false statement? There is only one way to calculate the surface area of a composite figure. There is only one correct answer for the surface area of a composite figure. There is more than one way to calculate the surface area of a composite figure. The surface area of a composite figure is measured in square units. Question 4 (Multiple Choice Worth 2 points) Which formula would be used to determine the surface area of this pencil? (Hint: This is a composite figure of two shapes) a pencil that comes to a point at the end is shown. The quantity 2 times pi times radius squared plus 2 times pi times radius times height, end quantity, plus the quantity pi times radius squared plus pi times radius slant height, end quantity minus two times quantity pi times radius squared, end quantity The quantity 2 times pi times radius squared plus 2 times pi times radius times height, end quantity, plus the quantity pi times radius squared plus pi times radius slant height The quantity pi times radius squared plus 2 times pi times radius times height , end quantity, plus the quantity 2 times pi times slant height The quantity 2 times pi times radius squared plus 2 times pi times radius times height, end quantity, minus the quantity pi times radius squared, end quantity, plus the quantity pi times radius squared plus 2 times pi times slant height, end quantity, minus the quantity pi times radius squared Question 5 (Multiple Choice Worth 2 points) What is the name given to the faces that are hidden inside a composite figure? exterior faces interior faces solid areas surfaces Question 6 (Multiple Choice Worth 2 points) Pictured here is a sharpened pencil. If we think of it as a composite solid made up of a cylinder and a cone, how many interior faces does it have? Pictured is a pencil that comes to a point at the end. 1 2 3 4 Question 7 (Multiple Choice Worth 2 points) Mr. Rasmussen laid 9 bricks in a row to make a walking path through his garden. If each brick has a length of 8 inches, a width of 3 point five inches, and a height of 3 inches, what is the surface area of the walkway? 9 bricks are shown laying side-by-side to form a line. The dimensions of each brick are shown eighty-four square inches six hundred seventy-seven square inches seven hundred forty-one square inches seven hundred fifty-six square inches Question 8 (Multiple Choice Worth 2 points) What is the approximate surface area of this pencil? (Use 3 point one four for pi. Round your answer to the nearest whole number.) A pencil that comes to a point at the end is shown. The part of the pencil that does not come to a point is fifteen centimeters long. The diameter is zero point six centimeters. The top of the pencil, which comes to a point, has a slant height of 2 centimeters. twenty-eight square centimeters 41 cm2 30 cm2 seventy square centimeters Question 9 (Multiple Choice Worth 2 points) What is the total area of the interior faces of this composite solid? The figure consists of 2 solid shapes that resemble bricks connected at one corner, forming a right angle there. One shape has a length of 8 meters, a width of 7 meters, and a height of 7 meters. The other shape has a length of 7 meters, a width of 8 meters, and a height of 7 meters. Filling the corner formed by the right angle is a three-sided figure whose vertex fits into the right angle. The base of this figure is straight and connects the other 2 vertices of the bricks, which are at the outside of the right angle. 49 sq m 196 sq m 98 sq m 147 sq m Question 10 (Multiple Choice Worth 2 points) Which most accurately describes the shape of the interior faces of this composite solid? The figure consists of 2 solid shapes that resemble bricks connected at one corner, forming a right angle there. One shape has a length of 8 meters, a width of 7 meters, and a height of 7 meters. The other shape has a length of 7 meters, a width of 8 meters, and a height of 7 meters. Filling the corner formed by the right angle is a three-sided figure whose vertex fits into the right angle. The base of this figure is straight and connects the other 2 vertices of the bricks, which are at the outside of the right angle. rectangles squares trapezoids triangles
sorry a couple of my brain cells just DIED reading that!
haha
This would probably get more answers if it were posted in math rather than english.
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