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Home Question Bank Math Algebra Archive 2025 February 07

Algebra Questions from Feb 07,2025

Browse the Algebra Q&A Archive for Feb 07,2025, featuring a collection of homework questions and answers from this day. Find detailed solutions to enhance your understanding.

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Simplify the following expression completery. \( \frac{x^{2}-11 x+10}{x^{2}-6 x-40} \) Enter the numerator and denominator separately in the boxes below. If the den number 1. Do not leave either box blank. Answer: Add: \( \frac{4}{x-4}+\frac{1}{x-2} \) 5:55 PM Fri Feb 7 \( 7 \% \) Done ohm.lumenlearning.com Unit 2 HW Save progress Done \( \sqrt{0} \longrightarrow \quad \vdots \) Score: 30/35 Answered: 31/35 Question 8 0.5/1 pt \( \bigcirc 97-99 \stackrel{\longleftrightarrow}{\rightleftarrows} 99 \) Details Question Details Score on last try: \( \mathbf{0 . 5} \) of \( \mathbf{1} \mathbf{p t s} \). See Details for more. Next question Get a similar question You can retry this question below Put in slope intercept form, then give the slope and y-intercept below \[ 6 x+9 y=15 \] The slope is \( \frac{-2}{3} \) The \( y \)-intercept is \( \square \) Enter the \( y \)-intercept as an ordered pair. Write fractions in reduced form. Question Help: Video Written Example Calculator Submit Question Write the expression in exponential form. \[ \sqrt[5]{x^{4}} \] Factor \( 6 x^{2}-x-40 \) Solve the equation by factoring. \[ 14 x^{2}+3 x-2=0 \] The solution set is \( \} \). (Use a comma to separate answers as needed. Type each solution only once.) Simplify the given expression. \( \frac{4^{2}-(-3)^{2}}{4-3(-1)^{2}-0}=\square \) Question Help: D Video Check Answer Write the expression in radical form. \[ x^{\frac{1}{2}} \] Divide and simplify: \[ \frac{x^{2}-81}{x^{2}-1 x-72} \div \frac{6 x}{x+8} \] Enter the numerator and denominator separately in the boxes below. If the denominator is 1 , enter th number 1. Do not leave either box blank. Answer: For \( f(x)=x+4 \) and \( g(x)=3 x+5 \), find the following functions. a. \( (f \circ g)(x) ; \) b. \( (g \circ f)(x) ; \) c. \( (f \circ g)(0) ; \) d. \( (g \circ f)(0) \) a. \( (f \circ g)(x)=\square \) (Simplify your answer.) b. \( (g \circ f)(x)=\square \) (Simplify your answer.) c. \( (f \circ g)(0)=\square \) d. \( (g \circ f)(0)=\square \)
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