Solving Exponential Equations with Logarithms. We learn how to solve -3e^(9x-1)+6=-58. We learn how to solve the exponential equation -3e^(9x-1)+6=-58 with logarithms and round to the nearest ten-thousandth. This is a great introduction into exponential functions and how to solve exponential equations. This is under the topic of Exponential and Logarithmic Functions with this free online math video lesson. #exponentialequations #solve #logarithms #onlinemathlessons #minutemath #algebra2
Function Operations. We learn how to find (f*g)(x) for f(x)=2x^3-5x^2 and g(x)=2x-1. We learn how to perform the indicated operation to find (f*g)(x) for f(x)=2x^3-5x^2 and g(x)=2x-1. This is a great introduction into function operations and how to perform indicated operations. This is under the topic of General Functions with this free online math video lesson. #functions #functionoperations #onlinemathlessons #minutemath #algebra2
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https://www.youtube.com/watch?v=N616Vbtx1Po
In this video we learn how to Simplify Variable Expressions with Square Roots. We simplify the expression -√(81y²).
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CC Licensed Content, Original
Revision and Adaptation. Provided by: Minute Math. License: CC BY 4.0
CC Licensed Content, Shared Previously
Marecek, L., Anthony-Smith, M., & Mathis, A. H. (2020). Use the Language of Algebra. In Prealgebra 2e. OpenStax. https://openstax.org/books/prealgebra-2e/pages/5-7-simplify-and-use-square-roots. License: CC BY 4.0. Access for free at https://openstax.org/books/prealgebra-2e/pages/1-introduction
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https://www.youtube.com/watch?v=usRp6k9HmR8
Area Between Curves. Find the area between the curves x=2y^2+12y+19, x=-y^2/2-4y-10, y=-3, y=-2. Find the area of the region enclosed by the curves. To find the area between the curve we find the bounds of integration and subtract the lower equation from the upper equation and we integrate. This gives us the area between the curves. This is a great Explanation of the Area Between Curves. This is under the topic of Applications of Integration with this free online math video lesson. #calculus #freecalculusvideos #minutemath #areabetweencurves #areaunderthecurve #integrals #definiteintegral #mathhelp #calculushelp #lightboard #mathhelp #mathvideos
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https://www.youtube.com/watch?v=fPV7VsrS5xA
What is the radius of the circle in the figure given? We are given a circle that has two chords that are perpendicular. 3 of the chord segments have lengths of 12, 6, and 4. With just this information we can find the radius of the circle. Can you find the radius of the circle?
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Time Stamps:
00:00 - The Problem
00:54 - The Steps
06:14 - The Answer
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Normal Lines. Find the equation of the line normal of y=-x^3+15x^2-72x+110 at (4, -2). We learn how to find the equation of the normal line of y=-x^3+15x^2-72x+110 at (4, -2). We learn how to find the equation of the line normal to the function at a given value. The normal line is the perpendicular line of the tangent line at the given point. If the normal line is a vertical line, indicate so. Our answer is in slope-intercept form. In this video, we review how to find the normal line of a function at a given point. We use common derivative properties to solve the derivative of the function which we use to find the slope of a function at a given value. We then find the perpendicular slope. We then find the y-intercept of the normal line to find the full equation of the line normal in slope-intercept form. This is a great introduction into derivatives. This is under the topic of Applications of Differentiation with this free online math video lesson. #normallines #findthenormalline #derivatives #normallineatagivenpoint #findthederivative #calculus #calculushelp #minutemath #minutemathhelp #onlinemathlessons
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Tangent Lines. Find the equation of the line tangent of y=-2tan(x) at (-pi, 0). We learn how to find equation of the tangent line of y=-2tan(x) at (-pi, 0). We learn how to find the equation of the line tangent to the function at a given value. Our answer is in slope-intercept form. In this video, we review how to find the tangent line of a function at a given point. We use common derivative properties to solve the derivative of the function which we use to find the slope of a function at a given value. We then find the y-intercept of the tangent line to find the full equation of the line tangent in slope-intercept form. This is a great introduction into derivatives. This is under the topic of Applications of Differentiation with this free online math video lesson. #tangentlines #findthetangentline #derivatives #tangentlineatagivenpoint #findthederivative #calculus #calculushelp #minutemath #minutemathhelp #onlinemathlessons
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There are 3 circles that make up our figure. The first two white circles have an area of 1 unites squared each. What is the area of the big orange circle? We use our knowledge of geometry to problem solve and figure out the area of the big circle. #geometry
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00:38 - The Steps
06:44 - The Answer
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Average Rate of Change. What is the average rate of change? What is the equation of the secant line? We learn how to find the average rate of change and the equation of the secant line. We find the average rate of change of a function given two points and we find the equation of the secant line with the given points on the function. Finding the average rate of change with finding the equation of the secant line that intersects the given points on the function is a great introduction into differentiation and will prepare you for derivatives. This is under the topic of Differentiation with this free online math video lesson. #ratesofchange #averageratesofchange #secantline #differentiation #calculus #calculushelp #minutemath #onlinemathlessons
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Factor 24r^3-64r^2-21r+56. In this free online math video lesson on Factoring By Grouping we factor each completely. We learn how to Factor 24r^3-64r^2-21r+56 completely by grouping. #factor #factorbygrouping #minutemath
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https://www.youtube.com/watch?v=qLGloyyF7sU