Mathematics /Algebra

Week 3 Discussion: Special Factoring Strategies55 unread replies.88 replies.Required ResourcesRead/review the following resources for this activity:…

Week 3 Discussion: Special Factoring Strategies55 unread replies.88 replies.Required ResourcesRead/review the following resources for this activity: OpenStax Textbook Readings Lesson in Canvas Assignments in Knewton Factoring Trinomials with a Leading Coefficient of 1 Factoring Trinomials with a Leading Coefficient Other than 1 Factoring Special Products Choosing a Factoring Strategy Solving Quadratic Equations by Factoring Solving […]

Week 3 Discussion: Special Factoring Strategies55 unread replies.88 replies.Required ResourcesRead/review the following resources for this activity:… Read More »

2 discussion posts follow-up. Here’s the 1st one:As you have shown above Ax + By = C can…

2 discussion posts follow-up. Here’s the 1st one:As you have shown above Ax + By = C can be converted into y = mx + b format.Keep ‘By’ on the left hand side of the equation and move ‘Ax’ to the right side, we get,By = – Ax + CDivide both side of equation by B,By/B

2 discussion posts follow-up. Here’s the 1st one:As you have shown above Ax + By = C can… Read More »

Required ResourcesRead/review the following resources for this activity:OpenStax Textbook ReadingsLesson in CanvasAssignments in KnewtonGraphing Linear EquationsSolving Systems…

Required ResourcesRead/review the following resources for this activity:OpenStax Textbook ReadingsLesson in CanvasAssignments in KnewtonGraphing Linear EquationsSolving Systems of Linear Equations by GraphingSolving Systems of Linear Equations by SubstitutionSolving Systems of Linear Equations by EliminationInitial Post InstructionsBefore we begin graphing systems of equations, a good starting point is to review our knowledge of 2-D graphs. These

Required ResourcesRead/review the following resources for this activity:OpenStax Textbook ReadingsLesson in CanvasAssignments in KnewtonGraphing Linear EquationsSolving Systems… Read More »

4. Below are models for the number of hours of daylight in Seward, Alaska (60 degrees latitude)…

4. Below are models for the number of hours of daylight in Seward, Alaska (60 degrees latitude) and New Orleans, Louisiana (30 degrees latitude).  Seward  D=12.2 – 6.4cos[π(t + 0.2)/6] New Orleans D=12.2– 1.9cos[π(t + 0.2)/6]  In these models, D represents the number of hours of daylight and t represents the month, with t=0 representing January 1.

4. Below are models for the number of hours of daylight in Seward, Alaska (60 degrees latitude)… Read More »