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Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

Study Using Intersections To Solve Equivalent Functions in Algebra 2 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.

← Back to flashcard decks

What this deck covers

This deck focuses on Using Intersections To Solve Equivalent Functions, giving you a quick way to review the definitions, rules, and examples that matter most for Algebra 2.

How to use these flashcards

Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.

Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

/ 30

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0% Complete

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QUESTION

Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Tap or drag to reveal answer

ANSWER

$x=3$ . Set $3^x=27=3^3$ , so $x=3$ .

Swipe Right = I Know It! 🎉

Swipe Left = Still Learning

All flashcards

Flashcard 1: Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Answer: $x=3$ . Set $3^x=27=3^3$ , so $x=3$ .

Flashcard 2: What is the intersection $x$ -value of $f(x)=x^3$ and $g(x)=0$ ?

Answer: $x=0$ . Set $x^3=0$ , so $x=0$ .

Flashcard 3: What is the intersection $x$ -value if $f(x)=g(x)$ occurs at point $(4,-3)$ ?

Answer: $x=4$ . Intersection coordinates give the solution x-value directly.

Flashcard 4: Which midpoint does bisection test first on the interval $[2,6]$ ?

Answer: $x=4$ . Bisection starts at the midpoint of the interval.

Flashcard 5: Which interval brackets a solution if $h(1)=-2$ and $h(2)=3$ for $h(x)=f(x)-g(x)$ ?

Answer: A solution lies in $(1,2)$ . Sign change from negative to positive indicates a zero crossing.

Flashcard 6: Find the intersection $x$ -value(s): $f(x)=x^2$ and $g(x)=-x^2$ .

Answer: $x=0$ . Set $x^2=-x^2$ : $2x^2=0$ , so $x=0$ .

Flashcard 7: Find the intersection $x$ -value(s): $f(x)=x^3$ and $g(x)=x$ .

Answer: $x=-1$ , $x=0$ , and $x=1$ . Set $x^3=x$ and factor: $x(x^2-1)=x(x-1)(x+1)=0$ .

Flashcard 8: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=\ln(5)$ .

Answer: $x=5$ . Set $\ln(x)=\ln(5)$ : $x=5$ .

Flashcard 9: Identify the intersection $x$ -value: $f(x)=x$ and $g(x)=\sqrt{x}$ .

Answer: $x=0$ and $x=1$ . Set $x=\sqrt{x}$ and square: $x^2=x$ , so $x(x-1)=0$ .

Flashcard 10: Identify the valid solution of $\ln(x-2)=0$ : $x=2$ or $x=3$ ?

Answer: $x=3$ . Only $x=3$ makes the argument $x-2=1>0$ valid.

Flashcard 11: Find the intersection $x$ -value: $f(x)=\ln(x-2)$ and $g(x)=0$ .

Answer: $x=3$ . Set $\ln(x-2)=0$ : $x-2=1$ , so $x=3$ .

Flashcard 12: Find the intersection $x$ -value: $f(x)=10^x$ and $g(x)=1000$ .

Answer: $x=3$ . Set $10^x=1000=10^3$ , so $x=3$ .

Flashcard 13: Find the intersection $x$ -value: $f(x)=e^x$ and $g(x)=1$ .

Answer: $x=0$ . Set $e^x=1=e^0$ , so $x=0$ .

Flashcard 14: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=0$ .

Answer: $x=1$ . Set $\ln(x)=0$ : $x=e^0=1$ .

Flashcard 15: Find the intersection $x$ -value: $f(x)=\log(x)$ and $g(x)=2$ .

Answer: $x=100$ . Set $\log(x)=2$ : $x=10^2=100$ .

Flashcard 16: Find the intersection $x$ -value: $f(x)=\log_2(x)$ and $g(x)=5$ .

Answer: $x=32$ . Set $\log_2(x)=5$ : $x=2^5=32$ .

Flashcard 17: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=1$ .

Answer: $x=e$ . Set $\ln(x)=1$ : $x=e^1=e$ .

Flashcard 18: What is the typical graphical output used to approximate solutions to $f(x)=g(x)$ ?

Answer: The intersection point(s) of the two graphs. Graph intersections visually show where functions are equal.

Flashcard 19: Identify the intersection $x$ -value: $f(x)=2x+1$ and $g(x)=7$ .

Answer: $x=3$ . Set $2x+1=7$ and solve: $2x=6$ , so $x=3$ .

Flashcard 20: Identify the intersection $x$ -value: $f(x)=3x-2$ and $g(x)=x+6$ .

Answer: $x=4$ . Set $3x-2=x+6$ and solve: $2x=8$ , so $x=4$ .

Flashcard 21: Identify the intersection $x$ -value: $f(x)=-x+5$ and $g(x)=2x-1$ .

Answer: $x=2$ . Set $-x+5=2x-1$ and solve: $6=3x$ , so $x=2$ .

Flashcard 22: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=4$ ?

Answer: $x=-2$ and $x=2$ . Set $x^2=4$ and solve: $x=\pm\sqrt{4}=\pm 2$ .

Flashcard 23: What are the intersection $x$ -values of $f(x)=x^2-1$ and $g(x)=0$ ?

Answer: $x=-1$ and $x=1$ . Set $x^2-1=0$ and factor: $(x-1)(x+1)=0$ .

Flashcard 24: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=x$ ?

Answer: $x=0$ and $x=1$ . Set $x^2=x$ and solve: $x^2-x=0$ , so $x(x-1)=0$ .

Flashcard 25: Find the intersection $x$ -values: $f(x)=x^2+2x$ and $g(x)=0$ .

Answer: $x=-2$ and $x=0$ . Set $x^2+2x=0$ and factor: $x(x+2)=0$ .

Flashcard 26: Find the intersection $x$ -values: $f(x)=x^2-4x$ and $g(x)=0$ .

Answer: $x=0$ and $x=4$ . Set $x^2-4x=0$ and factor: $x(x-4)=0$ .

Flashcard 27: Find the intersection $x$ -values: $f(x)=|x|$ and $g(x)=2$ .

Answer: $x=-2$ and $x=2$ . Set $|x|=2$ : $x=2$ or $x=-2$ .

Flashcard 28: Find the intersection $x$ -values: $f(x)=|x-1|$ and $g(x)=3$ .

Answer: $x=-2$ and $x=4$ . Set $|x-1|=3$ : $x-1=3$ or $x-1=-3$ .

Flashcard 29: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=x$ .

Answer: $x\ge 0$ . When $x\geq 0$ , $|x|=x$ , so they're equal.

Flashcard 30: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=-x$ .

Answer: $x\le 0$ . When $x\leq 0$ , $|x|=-x$ , so they're equal.

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Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

Study Using Intersections To Solve Equivalent Functions in Algebra 2 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.

← Back to flashcard decks

What this deck covers

This deck focuses on Using Intersections To Solve Equivalent Functions, giving you a quick way to review the definitions, rules, and examples that matter most for Algebra 2.

How to use these flashcards

Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.

Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

/ 30

0 reviewed

0% Complete

0 reviewing

QUESTION

Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Tap or drag to reveal answer

ANSWER

$x=3$ . Set $3^x=27=3^3$ , so $x=3$ .

Swipe Right = I Know It! 🎉

Swipe Left = Still Learning

All flashcards

Flashcard 1: Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Answer: $x=3$ . Set $3^x=27=3^3$ , so $x=3$ .

Flashcard 2: What is the intersection $x$ -value of $f(x)=x^3$ and $g(x)=0$ ?

Answer: $x=0$ . Set $x^3=0$ , so $x=0$ .

Flashcard 3: What is the intersection $x$ -value if $f(x)=g(x)$ occurs at point $(4,-3)$ ?

Answer: $x=4$ . Intersection coordinates give the solution x-value directly.

Flashcard 4: Which midpoint does bisection test first on the interval $[2,6]$ ?

Answer: $x=4$ . Bisection starts at the midpoint of the interval.

Flashcard 5: Which interval brackets a solution if $h(1)=-2$ and $h(2)=3$ for $h(x)=f(x)-g(x)$ ?

Answer: A solution lies in $(1,2)$ . Sign change from negative to positive indicates a zero crossing.

Flashcard 6: Find the intersection $x$ -value(s): $f(x)=x^2$ and $g(x)=-x^2$ .

Answer: $x=0$ . Set $x^2=-x^2$ : $2x^2=0$ , so $x=0$ .

Flashcard 7: Find the intersection $x$ -value(s): $f(x)=x^3$ and $g(x)=x$ .

Answer: $x=-1$ , $x=0$ , and $x=1$ . Set $x^3=x$ and factor: $x(x^2-1)=x(x-1)(x+1)=0$ .

Flashcard 8: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=\ln(5)$ .

Answer: $x=5$ . Set $\ln(x)=\ln(5)$ : $x=5$ .

Flashcard 9: Identify the intersection $x$ -value: $f(x)=x$ and $g(x)=\sqrt{x}$ .

Answer: $x=0$ and $x=1$ . Set $x=\sqrt{x}$ and square: $x^2=x$ , so $x(x-1)=0$ .

Flashcard 10: Identify the valid solution of $\ln(x-2)=0$ : $x=2$ or $x=3$ ?

Answer: $x=3$ . Only $x=3$ makes the argument $x-2=1>0$ valid.

Flashcard 11: Find the intersection $x$ -value: $f(x)=\ln(x-2)$ and $g(x)=0$ .

Answer: $x=3$ . Set $\ln(x-2)=0$ : $x-2=1$ , so $x=3$ .

Flashcard 12: Find the intersection $x$ -value: $f(x)=10^x$ and $g(x)=1000$ .

Answer: $x=3$ . Set $10^x=1000=10^3$ , so $x=3$ .

Flashcard 13: Find the intersection $x$ -value: $f(x)=e^x$ and $g(x)=1$ .

Answer: $x=0$ . Set $e^x=1=e^0$ , so $x=0$ .

Flashcard 14: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=0$ .

Answer: $x=1$ . Set $\ln(x)=0$ : $x=e^0=1$ .

Flashcard 15: Find the intersection $x$ -value: $f(x)=\log(x)$ and $g(x)=2$ .

Answer: $x=100$ . Set $\log(x)=2$ : $x=10^2=100$ .

Flashcard 16: Find the intersection $x$ -value: $f(x)=\log_2(x)$ and $g(x)=5$ .

Answer: $x=32$ . Set $\log_2(x)=5$ : $x=2^5=32$ .

Flashcard 17: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=1$ .

Answer: $x=e$ . Set $\ln(x)=1$ : $x=e^1=e$ .

Flashcard 18: What is the typical graphical output used to approximate solutions to $f(x)=g(x)$ ?

Answer: The intersection point(s) of the two graphs. Graph intersections visually show where functions are equal.

Flashcard 19: Identify the intersection $x$ -value: $f(x)=2x+1$ and $g(x)=7$ .

Answer: $x=3$ . Set $2x+1=7$ and solve: $2x=6$ , so $x=3$ .

Flashcard 20: Identify the intersection $x$ -value: $f(x)=3x-2$ and $g(x)=x+6$ .

Answer: $x=4$ . Set $3x-2=x+6$ and solve: $2x=8$ , so $x=4$ .

Flashcard 21: Identify the intersection $x$ -value: $f(x)=-x+5$ and $g(x)=2x-1$ .

Answer: $x=2$ . Set $-x+5=2x-1$ and solve: $6=3x$ , so $x=2$ .

Flashcard 22: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=4$ ?

Answer: $x=-2$ and $x=2$ . Set $x^2=4$ and solve: $x=\pm\sqrt{4}=\pm 2$ .

Flashcard 23: What are the intersection $x$ -values of $f(x)=x^2-1$ and $g(x)=0$ ?

Answer: $x=-1$ and $x=1$ . Set $x^2-1=0$ and factor: $(x-1)(x+1)=0$ .

Flashcard 24: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=x$ ?

Answer: $x=0$ and $x=1$ . Set $x^2=x$ and solve: $x^2-x=0$ , so $x(x-1)=0$ .

Flashcard 25: Find the intersection $x$ -values: $f(x)=x^2+2x$ and $g(x)=0$ .

Answer: $x=-2$ and $x=0$ . Set $x^2+2x=0$ and factor: $x(x+2)=0$ .

Flashcard 26: Find the intersection $x$ -values: $f(x)=x^2-4x$ and $g(x)=0$ .

Answer: $x=0$ and $x=4$ . Set $x^2-4x=0$ and factor: $x(x-4)=0$ .

Flashcard 27: Find the intersection $x$ -values: $f(x)=|x|$ and $g(x)=2$ .

Answer: $x=-2$ and $x=2$ . Set $|x|=2$ : $x=2$ or $x=-2$ .

Flashcard 28: Find the intersection $x$ -values: $f(x)=|x-1|$ and $g(x)=3$ .

Answer: $x=-2$ and $x=4$ . Set $|x-1|=3$ : $x-1=3$ or $x-1=-3$ .

Flashcard 29: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=x$ .

Answer: $x\ge 0$ . When $x\geq 0$ , $|x|=x$ , so they're equal.

Flashcard 30: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=-x$ .

Answer: $x\le 0$ . When $x\leq 0$ , $|x|=-x$ , so they're equal.

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Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

What this deck covers

How to use these flashcards

Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

All flashcards

Flashcard 1: Find the intersection xxx-value: f(x)=3xf(x)=3^xf(x)=3x and g(x)=27g(x)=27g(x)=27.

Flashcard 2: What is the intersection xxx-value of f(x)=x3f(x)=x^3f(x)=x3 and g(x)=0g(x)=0g(x)=0?

Flashcard 3: What is the intersection xxx-value if f(x)=g(x)f(x)=g(x)f(x)=g(x) occurs at point (4,−3)(4,-3)(4,−3)?

Flashcard 4: Which midpoint does bisection test first on the interval [2,6][2,6][2,6]?

Flashcard 5: Which interval brackets a solution if h(1)=−2h(1)=-2h(1)=−2 and h(2)=3h(2)=3h(2)=3 for h(x)=f(x)−g(x)h(x)=f(x)-g(x)h(x)=f(x)−g(x)?

Flashcard 6: Find the intersection xxx-value(s): f(x)=x2f(x)=x^2f(x)=x2 and g(x)=−x2g(x)=-x^2g(x)=−x2.

Flashcard 7: Find the intersection xxx-value(s): f(x)=x3f(x)=x^3f(x)=x3 and g(x)=xg(x)=xg(x)=x.

Flashcard 8: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=ln⁡(5)g(x)=\ln(5)g(x)=ln(5).

Flashcard 9: Identify the intersection xxx-value: f(x)=xf(x)=xf(x)=x and g(x)=xg(x)=\sqrt{x}g(x)=x​.

Flashcard 10: Identify the valid solution of ln⁡(x−2)=0\ln(x-2)=0ln(x−2)=0: x=2x=2x=2 or x=3x=3x=3?

Flashcard 11: Find the intersection xxx-value: f(x)=ln⁡(x−2)f(x)=\ln(x-2)f(x)=ln(x−2) and g(x)=0g(x)=0g(x)=0.

Flashcard 12: Find the intersection xxx-value: f(x)=10xf(x)=10^xf(x)=10x and g(x)=1000g(x)=1000g(x)=1000.

Flashcard 13: Find the intersection xxx-value: f(x)=exf(x)=e^xf(x)=ex and g(x)=1g(x)=1g(x)=1.

Flashcard 14: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=0g(x)=0g(x)=0.

Flashcard 15: Find the intersection xxx-value: f(x)=log⁡(x)f(x)=\log(x)f(x)=log(x) and g(x)=2g(x)=2g(x)=2.

Flashcard 16: Find the intersection xxx-value: f(x)=log⁡2(x)f(x)=\log_2(x)f(x)=log2​(x) and g(x)=5g(x)=5g(x)=5.

Flashcard 17: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=1g(x)=1g(x)=1.

Flashcard 18: What is the typical graphical output used to approximate solutions to f(x)=g(x)f(x)=g(x)f(x)=g(x)?

Flashcard 19: Identify the intersection xxx-value: f(x)=2x+1f(x)=2x+1f(x)=2x+1 and g(x)=7g(x)=7g(x)=7.

Flashcard 20: Identify the intersection xxx-value: f(x)=3x−2f(x)=3x-2f(x)=3x−2 and g(x)=x+6g(x)=x+6g(x)=x+6.

Flashcard 21: Identify the intersection xxx-value: f(x)=−x+5f(x)=-x+5f(x)=−x+5 and g(x)=2x−1g(x)=2x-1g(x)=2x−1.

Flashcard 22: What are the intersection xxx-values of f(x)=x2f(x)=x^2f(x)=x2 and g(x)=4g(x)=4g(x)=4?

Flashcard 23: What are the intersection xxx-values of f(x)=x2−1f(x)=x^2-1f(x)=x2−1 and g(x)=0g(x)=0g(x)=0?

Flashcard 24: What are the intersection xxx-values of f(x)=x2f(x)=x^2f(x)=x2 and g(x)=xg(x)=xg(x)=x?

Flashcard 25: Find the intersection xxx-values: f(x)=x2+2xf(x)=x^2+2xf(x)=x2+2x and g(x)=0g(x)=0g(x)=0.

Flashcard 26: Find the intersection xxx-values: f(x)=x2−4xf(x)=x^2-4xf(x)=x2−4x and g(x)=0g(x)=0g(x)=0.

Flashcard 27: Find the intersection xxx-values: f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=2g(x)=2g(x)=2.

Flashcard 28: Find the intersection xxx-values: f(x)=∣x−1∣f(x)=|x-1|f(x)=∣x−1∣ and g(x)=3g(x)=3g(x)=3.

Flashcard 29: Find the intersection xxx-value(s): f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=xg(x)=xg(x)=x.

Flashcard 30: Find the intersection xxx-value(s): f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=−xg(x)=-xg(x)=−x.

Opening subject page...

Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

What this deck covers

How to use these flashcards

Algebra 2 Flashcards: Using Intersections To Solve Equivalent Functions

All flashcards

Flashcard 1: Find the intersection xxx-value: f(x)=3xf(x)=3^xf(x)=3x and g(x)=27g(x)=27g(x)=27.

Flashcard 2: What is the intersection xxx-value of f(x)=x3f(x)=x^3f(x)=x3 and g(x)=0g(x)=0g(x)=0?

Flashcard 3: What is the intersection xxx-value if f(x)=g(x)f(x)=g(x)f(x)=g(x) occurs at point (4,−3)(4,-3)(4,−3)?

Flashcard 4: Which midpoint does bisection test first on the interval [2,6][2,6][2,6]?

Flashcard 5: Which interval brackets a solution if h(1)=−2h(1)=-2h(1)=−2 and h(2)=3h(2)=3h(2)=3 for h(x)=f(x)−g(x)h(x)=f(x)-g(x)h(x)=f(x)−g(x)?

Flashcard 6: Find the intersection xxx-value(s): f(x)=x2f(x)=x^2f(x)=x2 and g(x)=−x2g(x)=-x^2g(x)=−x2.

Flashcard 7: Find the intersection xxx-value(s): f(x)=x3f(x)=x^3f(x)=x3 and g(x)=xg(x)=xg(x)=x.

Flashcard 8: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=ln⁡(5)g(x)=\ln(5)g(x)=ln(5).

Flashcard 9: Identify the intersection xxx-value: f(x)=xf(x)=xf(x)=x and g(x)=xg(x)=\sqrt{x}g(x)=x​.

Flashcard 10: Identify the valid solution of ln⁡(x−2)=0\ln(x-2)=0ln(x−2)=0: x=2x=2x=2 or x=3x=3x=3?

Flashcard 11: Find the intersection xxx-value: f(x)=ln⁡(x−2)f(x)=\ln(x-2)f(x)=ln(x−2) and g(x)=0g(x)=0g(x)=0.

Flashcard 12: Find the intersection xxx-value: f(x)=10xf(x)=10^xf(x)=10x and g(x)=1000g(x)=1000g(x)=1000.

Flashcard 13: Find the intersection xxx-value: f(x)=exf(x)=e^xf(x)=ex and g(x)=1g(x)=1g(x)=1.

Flashcard 14: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=0g(x)=0g(x)=0.

Flashcard 15: Find the intersection xxx-value: f(x)=log⁡(x)f(x)=\log(x)f(x)=log(x) and g(x)=2g(x)=2g(x)=2.

Flashcard 16: Find the intersection xxx-value: f(x)=log⁡2(x)f(x)=\log_2(x)f(x)=log2​(x) and g(x)=5g(x)=5g(x)=5.

Flashcard 17: Find the intersection xxx-value: f(x)=ln⁡(x)f(x)=\ln(x)f(x)=ln(x) and g(x)=1g(x)=1g(x)=1.

Flashcard 18: What is the typical graphical output used to approximate solutions to f(x)=g(x)f(x)=g(x)f(x)=g(x)?

Flashcard 19: Identify the intersection xxx-value: f(x)=2x+1f(x)=2x+1f(x)=2x+1 and g(x)=7g(x)=7g(x)=7.

Flashcard 20: Identify the intersection xxx-value: f(x)=3x−2f(x)=3x-2f(x)=3x−2 and g(x)=x+6g(x)=x+6g(x)=x+6.

Flashcard 21: Identify the intersection xxx-value: f(x)=−x+5f(x)=-x+5f(x)=−x+5 and g(x)=2x−1g(x)=2x-1g(x)=2x−1.

Flashcard 22: What are the intersection xxx-values of f(x)=x2f(x)=x^2f(x)=x2 and g(x)=4g(x)=4g(x)=4?

Flashcard 23: What are the intersection xxx-values of f(x)=x2−1f(x)=x^2-1f(x)=x2−1 and g(x)=0g(x)=0g(x)=0?

Flashcard 24: What are the intersection xxx-values of f(x)=x2f(x)=x^2f(x)=x2 and g(x)=xg(x)=xg(x)=x?

Flashcard 25: Find the intersection xxx-values: f(x)=x2+2xf(x)=x^2+2xf(x)=x2+2x and g(x)=0g(x)=0g(x)=0.

Flashcard 26: Find the intersection xxx-values: f(x)=x2−4xf(x)=x^2-4xf(x)=x2−4x and g(x)=0g(x)=0g(x)=0.

Flashcard 27: Find the intersection xxx-values: f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=2g(x)=2g(x)=2.

Flashcard 28: Find the intersection xxx-values: f(x)=∣x−1∣f(x)=|x-1|f(x)=∣x−1∣ and g(x)=3g(x)=3g(x)=3.

Flashcard 29: Find the intersection xxx-value(s): f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=xg(x)=xg(x)=x.

Flashcard 30: Find the intersection xxx-value(s): f(x)=∣x∣f(x)=|x|f(x)=∣x∣ and g(x)=−xg(x)=-xg(x)=−x.

Flashcard 1: Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Flashcard 2: What is the intersection $x$ -value of $f(x)=x^3$ and $g(x)=0$ ?

Flashcard 3: What is the intersection $x$ -value if $f(x)=g(x)$ occurs at point $(4,-3)$ ?

Flashcard 4: Which midpoint does bisection test first on the interval $[2,6]$ ?

Flashcard 5: Which interval brackets a solution if $h(1)=-2$ and $h(2)=3$ for $h(x)=f(x)-g(x)$ ?

Flashcard 6: Find the intersection $x$ -value(s): $f(x)=x^2$ and $g(x)=-x^2$ .

Flashcard 7: Find the intersection $x$ -value(s): $f(x)=x^3$ and $g(x)=x$ .

Flashcard 8: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=\ln(5)$ .

Flashcard 9: Identify the intersection $x$ -value: $f(x)=x$ and $g(x)=\sqrt{x}$ .

Flashcard 10: Identify the valid solution of $\ln(x-2)=0$ : $x=2$ or $x=3$ ?

Flashcard 11: Find the intersection $x$ -value: $f(x)=\ln(x-2)$ and $g(x)=0$ .

Flashcard 12: Find the intersection $x$ -value: $f(x)=10^x$ and $g(x)=1000$ .

Flashcard 13: Find the intersection $x$ -value: $f(x)=e^x$ and $g(x)=1$ .

Flashcard 14: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=0$ .

Flashcard 15: Find the intersection $x$ -value: $f(x)=\log(x)$ and $g(x)=2$ .

Flashcard 16: Find the intersection $x$ -value: $f(x)=\log_2(x)$ and $g(x)=5$ .

Flashcard 17: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=1$ .

Flashcard 18: What is the typical graphical output used to approximate solutions to $f(x)=g(x)$ ?

Flashcard 19: Identify the intersection $x$ -value: $f(x)=2x+1$ and $g(x)=7$ .

Flashcard 20: Identify the intersection $x$ -value: $f(x)=3x-2$ and $g(x)=x+6$ .

Flashcard 21: Identify the intersection $x$ -value: $f(x)=-x+5$ and $g(x)=2x-1$ .

Flashcard 22: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=4$ ?

Flashcard 23: What are the intersection $x$ -values of $f(x)=x^2-1$ and $g(x)=0$ ?

Flashcard 24: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=x$ ?

Flashcard 25: Find the intersection $x$ -values: $f(x)=x^2+2x$ and $g(x)=0$ .

Flashcard 26: Find the intersection $x$ -values: $f(x)=x^2-4x$ and $g(x)=0$ .

Flashcard 27: Find the intersection $x$ -values: $f(x)=|x|$ and $g(x)=2$ .

Flashcard 28: Find the intersection $x$ -values: $f(x)=|x-1|$ and $g(x)=3$ .

Flashcard 29: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=x$ .

Flashcard 30: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=-x$ .

Flashcard 1: Find the intersection $x$ -value: $f(x)=3^x$ and $g(x)=27$ .

Flashcard 2: What is the intersection $x$ -value of $f(x)=x^3$ and $g(x)=0$ ?

Flashcard 3: What is the intersection $x$ -value if $f(x)=g(x)$ occurs at point $(4,-3)$ ?

Flashcard 4: Which midpoint does bisection test first on the interval $[2,6]$ ?

Flashcard 5: Which interval brackets a solution if $h(1)=-2$ and $h(2)=3$ for $h(x)=f(x)-g(x)$ ?

Flashcard 6: Find the intersection $x$ -value(s): $f(x)=x^2$ and $g(x)=-x^2$ .

Flashcard 7: Find the intersection $x$ -value(s): $f(x)=x^3$ and $g(x)=x$ .

Flashcard 8: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=\ln(5)$ .

Flashcard 9: Identify the intersection $x$ -value: $f(x)=x$ and $g(x)=\sqrt{x}$ .

Flashcard 10: Identify the valid solution of $\ln(x-2)=0$ : $x=2$ or $x=3$ ?

Flashcard 11: Find the intersection $x$ -value: $f(x)=\ln(x-2)$ and $g(x)=0$ .

Flashcard 12: Find the intersection $x$ -value: $f(x)=10^x$ and $g(x)=1000$ .

Flashcard 13: Find the intersection $x$ -value: $f(x)=e^x$ and $g(x)=1$ .

Flashcard 14: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=0$ .

Flashcard 15: Find the intersection $x$ -value: $f(x)=\log(x)$ and $g(x)=2$ .

Flashcard 16: Find the intersection $x$ -value: $f(x)=\log_2(x)$ and $g(x)=5$ .

Flashcard 17: Find the intersection $x$ -value: $f(x)=\ln(x)$ and $g(x)=1$ .

Flashcard 18: What is the typical graphical output used to approximate solutions to $f(x)=g(x)$ ?

Flashcard 19: Identify the intersection $x$ -value: $f(x)=2x+1$ and $g(x)=7$ .

Flashcard 20: Identify the intersection $x$ -value: $f(x)=3x-2$ and $g(x)=x+6$ .

Flashcard 21: Identify the intersection $x$ -value: $f(x)=-x+5$ and $g(x)=2x-1$ .

Flashcard 22: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=4$ ?

Flashcard 23: What are the intersection $x$ -values of $f(x)=x^2-1$ and $g(x)=0$ ?

Flashcard 24: What are the intersection $x$ -values of $f(x)=x^2$ and $g(x)=x$ ?

Flashcard 25: Find the intersection $x$ -values: $f(x)=x^2+2x$ and $g(x)=0$ .

Flashcard 26: Find the intersection $x$ -values: $f(x)=x^2-4x$ and $g(x)=0$ .

Flashcard 27: Find the intersection $x$ -values: $f(x)=|x|$ and $g(x)=2$ .

Flashcard 28: Find the intersection $x$ -values: $f(x)=|x-1|$ and $g(x)=3$ .

Flashcard 29: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=x$ .

Flashcard 30: Find the intersection $x$ -value(s): $f(x)=|x|$ and $g(x)=-x$ .