Mathematics

Mathematics, 24.09.2019 15:30, slonekaitlyn01

What are the solutions to the quadratic equation 4(x + 2)2 = 36

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Mathematics, 25.09.2019 08:30, HealTheWorld

Use the quadratic equation −x2+2x−2=0 to answer the questions. a: what are the solutions to the quadratic equation? b: which statements accurately interpret the meanings of the solutions? select one answer for part a, and select two answers for part b. b: since the quadratic equation has two complex solutions, the graph of the quadratic equation does not intercept the x-axis. b: since the quadratic equation has two complex solutions, the graph of the quadratic equation intercepts the x-axis at (−1,0) and (1,0). b: since the solutions are x=1 or x=−1, two factors of the quadratic expression −x2+2x−2 are (x+1) and (x−1). b: since the solutions are x=i or x=−i, two factors of the quadratic expression −x2+2x−2 are (x−i) and (x+1). b: since the solutions are x=1+i or x=1−i, two factors of the quadratic expression −x2+2x−2 are (x−(1+i)) and (x−(1− a: x=i or x=−i a: x=1 or x=−1 a: x=1+i or x=1−i

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Mathematics, 03.10.2019 05:00, caddie10

Use the quadratic equation −x2+3=0 to answer the questions. a: what are the solutions to the quadratic equation? b: which statements accurately interpret the meanings of the solutions? select one answer for part a, and select two answers for part b. b: since the quadratic equation has two complex solutions, the graph of the quadratic equation does not intercept the x-axis. b: since the quadratic equation has two real solutions, the graph of the quadratic equation intercepts the x-axis at (3–√,0) and (−3–√,0). b: since the quadratic equation has two real solutions, the graph of the quadratic equation intercepts the x-axis at (−3,0) and (3,0). b: since the solutions are x=3i or x=−3i, two factors of the quadratic expression −x2+3 are (x−3i) and (x+3i). b: since the solutions are x=3–√ or x=−3–√, two factors of the quadratic expression −x2+3 are (x−3–√) and (x+3–√). b: since the solutions are x=3 or x=−3, two factors of the quadratic expression −x2+3 are (x+3) and (x−3).

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Mathematics, 24.10.2019 01:20, Priskittles

1. what are the solutions to the quadratic formula -x^2 + 3 = 0x=3i or x=-3ix=√3 or x=-√3x=3 or x=-32. which statements accurately interpret the meanings of the solutions? pick 2since the solutions are x=3i or x=−3i, two factors of the quadratic expression −x^2+3 are (x−3i) and (x+3i). since the solutions are x=√3 or x=−√3, two factors of the quadratic expression −x^2+3 are (x−√3) and (x+√3). since the solutions are x=3 or x=−3, two factors of the quadratic expression −x^2+3 are (x+3) and (x−3).since the quadratic equation has two real solutions, the graph of the quadratic equation intercepts the x-axis at (−3,0) and (3,0).since the quadratic equation has two real solutions, the graph of the quadratic equation intercepts the x-axis at (3–√,0) and (−3–√,0). since the quadratic equation has two complex solutions, the graph of the quadratic equation does not intercept the x-axis.

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