(9, β9) Quadrant II
Mathematics, 13.10.2020 02:01 Nicolegrove7927
Give the coordinates and quadrant of Point D.
(β9, 9) Quadrant II
(9, β9) Quadrant II
(9, β9) Quadrant I
(β9, 9) Quadrant I
Answers: 1
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Use continuity to evaluate the limit. lim xβ16 20 + x 20 + x step 1 consider the intervals for which the numerator and the denominator are continuous. the numerator 20 + x is continuous on the interval the denominator 20 + x is continuous and nonzero on the interval
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What are the solutions of the system? solve by graphing. y = -x^2 -6x - 7 y = 2
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1. 2. β b and β y are right angles. 3.? 4.? which two statements are missing in steps 3 and 4? β x β
β c β³abc ~ β³zyx by the sas similarity theorem. β b β
β y β³abc ~ β³zyx by the sas similarity theorem. = 2 β³abc ~ β³zyx by the sss similarity theorem. = 2 β³abc ~ β³zyx by the sss similarity theorem.
Answers: 2
Give the coordinates and quadrant of Point D.
(β9, 9) Quadrant II
(9, β9) Quadrant II
(9, β9) Quadrant II
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