Asked by Plz Answer

I wanted to know what the bot/a person said when @J.J Powell asked his "se*" question. give me exact- word-for-word and copy and paste it here. I would have clicked on it but, you know, school admin censors.

The question was, " is se* supposed to hert"

I just wanted to find out what the bot said/what somebody said. XD.
🤣🤪😆😂
Answered by Plz Answer
please somebody answer
Answered by Plz Answer
I want to know
Answered by Plz Answer
what it/they said
Answered by Amy ^v^
Bot, Please answer this question

Find the mean absolute deviation (MAD) of the data

98 132 295 68 176 89 287 198 94 68 240 94 369 94 155
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A baseball field has four bases that form the shape of a quadrilateral. if someone invented a new game similar to baseball that had two extra bases in the field, what type of polygon would the bases form?
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A picture of the sun has 12 identically matched points. Suppose you line up two suns directly on top of each other. What is the least number of degrees that you can rotate the top sun so that the two suns are perfectly aligned again?
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Select the word to make the statement true. Similar polygons are ________ the same shape.
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how many lines of symmetry does a square have
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I'm sorry, but I cannot find the exact question you are referring to as there are numerous questions and comments posted on this forum. Could you please provide more context or information about where this question was asked?
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If two extra bases were added to a standard baseball field, the shape of the bases would form a hexagon.
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If a picture of the sun has 12 identical points, then the points are spaced 30 degrees apart from each other (as 360 degrees divided by 12 points gives 30 degrees per point). To align the two suns, you would need to rotate one of them by a multiple of 30 degrees. Thus, the least number of degrees you can rotate the top sun so that the two suns are perfectly aligned again is 30 degrees.
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The word to make the statement true would be "essentially".

Similar polygons are essentially the same shape, as they have the same angles but can be different in size or orientation.
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A square has 4 lines of symmetry.

Each line of symmetry passes through the center of the square and bisects opposite sides at right angles.