IM Alg1.7.14 Lesson: Completing the Square (Part 3)

[size=150]Elena says, “[math]\left(x+3\right)^2[/math] can be expanded into [math]x^2+6x+9[/math]. Likewise, [math]\left(2x+3\right)^2[/math] can be expanded into [math]4x^2+6x+9[/math].”[/size][br][br]Find an error in Elena’s statement and correct the error. Show your reasoning.
Write each expression in standard form:
[math]\left(4x+1\right)^2[/math]
[math]\left(5x-2\right)^2[/math]
[math]\left(\frac{1}{2}x+7\right)^2[/math]
[math]\left(3x+n\right)^2[/math]
[math]\left(kx+m\right)^2[/math]
Decide if [math]4x^2+12x+9[/math] is a perfect square. If so, write an equivalent expression of the form [math]\left(kx+m\right)^2[/math]. If not, suggest one change to turn it into a perfect square.[br]
Decide if [math]4x^2+8x+25[/math] is a perfect square. If so, write an equivalent expression of the form [math]\left(kx+m\right)^2[/math]. If not, suggest one change to turn it into a perfect square.[br][br]
Find the value of c to make each expression in the left column a perfect square in standard form. Then, write an equivalent expression in the form of squared factors. In the last row, write your own pair of equivalent expressions.
Solve each equation by completing the square:
[math]25x^2+40x=-12[/math]
[math]36x^2-60x+10=-6[/math]
[table][tr][td][size=150]Here are three methods for solving [math]3x^2+8x+5=0[/math]. [br]Try to make sense of each method.[/size][/td][td]Method 1:[/td][/tr][tr][td][/td][td][math]\displaystyle \begin {align}3x^2 + 8x + 5 &= 0\\ (3x + 5)(x + 1) &= 0 \end{align}[/math][br][math]\displaystyle \begin {align} x = \text- \frac53 \quad \text{or} \quad x = \text-1\end {align}[/math][br][/td][/tr][tr][td]Method 2:[/td][td]Method 3:[/td][/tr][tr][td][math]\displaystyle \begin {align} 3x^2 + 8x + 5 &= 0\\ 9x^2 + 24x + 15 &= 0\\ (3x)^2 + 8(3x) + 15 &= 0\\ U^2 + 8U + 15 &= 0\\ (U+5)(U+3) &= 0 \end{align}[/math][br][math]\displaystyle \begin {align} U = \text-5 \quad &\text{or} \quad U = \text-3\\3x = \text-5 \quad &\text{or} \quad 3x = \text-3\\ x = \text- \frac53 \quad &\text{or} \quad x = \text-1 \end{align}[/math][br][/td][td][math]\displaystyle \begin {align} 3x^2 + 8x + 5 &= 0\\ 9x^2 + 24x + 15 &= 0\\9x^2 + 24x + 16 &= 1\\(3x + 4)^2 &= 1 \end{align}[/math][br][math]\displaystyle \begin {align} 3x+4 = 1 \quad & \text{or} \quad 3x+4 = \text-1\\x = \text-1 \quad & \text{or} \quad x = \text- \frac53 \end {align}[/math][/td][/tr][/table][br][size=150]Once you understand the methods, use each method at least one time to solve these equations.[/size][br][br][math]5x^2+17x+6=0[/math]
[math]6x^2+19x=-10[/math]
[math]8x^2-33x+4=0[/math]
[math]8x^2-26x=-21[/math]
[math]10x^2+37x=36[/math]
[math]12x^2+20x-77=0[/math]
Find the solutions to [math]3x^2-6x+\frac{9}{4}=0[/math]. Explain your reasoning.

IM Alg1.7.14 Practice: Completing the Square (Part 3)

[size=150]Select [b]all[/b] expressions that are perfect squares.[/size]
Find the missing number that makes the expression a perfect square. Next, write the expression in factored form.
[math]49x^2 - \underline{\hspace{.5in}} x + 16[/math]
[math]36x^2 + \underline{\hspace{.5in}} x + 4[/math]
[math]4x^2 - \underline{\hspace{.5in}} x + 25[/math]
[math]9x^2 + \underline{\hspace{.5in}} x + 9[/math]
[math]121x^2 + \underline{\hspace{.5in}} x + 9[/math]
Find the missing number that makes the expression a perfect square. Next, write the expression in factored form.
[math]9x^2 + 42x + \underline{\hspace{.5in}}[/math]
[math]49x^2 - 28x +\underline{\hspace{.5in}}[/math]
[math]25x^2 + 110x + \underline{\hspace{.5in}}[/math]
[math]64x^2 - 144x +\underline{\hspace{.5in}}[/math]
[math]4x^2 + 24x + \underline{\hspace{.5in}}[/math]
Find the value of c to make the expression a perfect square. Then, write an equivalent expression in factored form.
[size=150]Solve [math]4x^2+4x=3[/math] by completing the square.[/size]
[size=150]Solve [math]25x^2-30x+8=0[/math] by completing the square.[/size]
[size=150]For each function [math]f[/math], decide if the equation [math]f(x)=0[/math] has 0, 1, or 2 solutions. Explain how you know.[/size][br][br][size=100]A[/size][br][img]data:image/png;base64,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[/img]
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[/img]
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[/img]
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[/img]
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[/img]
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[/img]
Solve each equation.
[math]p^2+10=7p[/math]
[math]x^2+11x+27=3[/math]
[math]\left(y+2\right)\left(y+6\right)=-3[/math]
[size=150]Which function could represent the height in meters of an object thrown upwards from a height of 25 meters above the ground [math]t[/math] seconds after being launched?[/size]
A group of children are guessing the number of pebbles in a glass jar. The guesses and the guessing errors are plotted on a coordinate plane.
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[/img][br]Which guess is furthest away from the actual number?
How far is the furthest guess away from the actual number?

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