What is the length of AT

Mathematics

1 answer:

balu736 [363]3 years ago

3 0

Answer:

length(noun)

the linear extent in space from one end to the other; the longest dimension of something that is fixed in place "the length of the table was 5 feet" duration, length(noun) continuance in time "the ceremony was of short duration"; "he complained about the length of time required"

length(noun) the property of being the extent of something from beginning to end

"the editor limited the length of my article to 500 words"

distance, length(noun)

size of the gap between two places

"the distance from New York to Chicago"; "he determined the length of the shortest line segment joining the two points"

length(noun)

a section of something that is long and narrow

"a length of timber"; "a length of tubing"

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The correct answers are: 
1) A;
2) A;
4) D
3 cannot be done because the graph is not shown.

Explanation: 
1) Shifting a graph to the left, we would normally think of subtracting 1 from the function. However, horizontal translations are the opposite; left means adding 1 to x, while right means subtracting 1 from x.

2) A reflection in the x-axis means the y-coordinate will be negated (the opposite sign). This means that g(x)=-f(x)=-(x^2+5=-x^2-5.

4) To perform a vertical stretch of a function, we multiply by the factor; this gives us y=6x.

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The answer is 24

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a stage is 10 yards long and 5 yards wide. The orchestra pit in front of the stage is 4 yards long and 2 yards wide. How much fl

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Well to find this answer, I assume that you want me to help with finding the area. Let's start with the area of the stage. Off of the info you gave me, I assume that the stage and pit are rectangles. So to find the area of the rectangles, we need to use the area formula A=l×w. Plug in the numbers into the formula and we get A=10×5. So the area of the stage is 50 yards. Now do the same thing for the pit, and we get A=4×2. So the pit's area is 8 yards. Add 50 and 8 to get the total area and we get 58. So the stage and the orchestra pit take up 58 yards of floor space. Hope I helped!

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Correct Answer: 4.5 cm²

Two triangles of different sizes make up the logo. We are to find the difference in the areas of these triangle. Smaller triangle has a base of 2 cm and height 6 cm. Larger triangle has the base of 3 cm and height 7 cm.

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So,
Area of smaller triangle = $\frac{1}{2} *(2)(6)=6$ cm²
Area of larger triangle = $\frac{1}{2} *(3)(7)=10.5$ cm²

The difference in the areas of triangles = 10.5 - 6 = 4.5 cm²

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