Posts Tagged ‘height’
15
Mar
Posted by mathispower4u in 2. Arithmetic Videos . Tagged: add , addition , application , arithmetic , builder , builder’s , decimal , decimals , elevation , height , instrument , level , notation , subtract , subtraction . Leave a Comment
This video explains how a builder’s level is used to determine elevation. The application problem involves addition and subtraction of decimals.
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7
Dec
Posted by mathispower4u in 9. SAT Practice . Tagged: angle , building , college , cosine , elevation , equation , geometry , height , math , mathematics , practice , readiness , SAT , sine , solution , solve , tangent , trig , trigonometry . Leave a Comment
The video provides an explanation of a practice SAT math question involving geometry. View or download the practice questions at http://www.ck12.org .
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4
Dec
Posted by mathispower4u in 3. Algebra Videos . Tagged: application , common , equation , evaluate , explosion , factor , feet , greatest , height , polynomial , quadratic , seconds , substitute , time . Leave a Comment
This video provides an example of how to evaluate and factor a quadratic equation the models the height of debris from an explosion.
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5
Oct
Posted by mathispower4u in 4. Trigonometry Videos . Tagged: application , cosine , displacement , equation , harmonic , height , motion , seconds , simple , time , trig , trigonometric , trigonometry . Leave a Comment
This video explains how to find the equation for simple harmonic motion of a spring.
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5
Oct
Posted by mathispower4u in 4. Trigonometry Videos . Tagged: application , cosine , equation , ferris , formula , function , height , time , translation , trig , trigonometry , wheel . Leave a Comment
This video explains how to determine the equation that models the height of person on a Ferris wheel. With the equation, the height is determined and the times are determined when a person is at a specific height.
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11
Aug
Posted by mathispower4u in 6. Calculus Videos . Tagged: application , area , calculus , circle , constraint , costs , derivative , differentiating , differentiation , first , height , material , max , maximum , min , minimum , optimization , optimized , production , rectangle , second , substitution , surface , test , value , volume . Leave a Comment
This video provides an example of how to find the dimensions of a right circular cylinder that will minimized production costs.
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11
Aug
Posted by mathispower4u in 6. Calculus Videos . Tagged: application , area , box , constraint , derivative , differentiating , differentiation , first , height , length , material , max , maximum , min , minimum , optimization , optimized , parabola , prism , rectangle , rectangular , second , substitution , surface , test , value , volume , width . Leave a Comment
This video provides an example of how to find the dimensions of a box with a fixed volume with a minimum surface area.
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10
Aug
Posted by mathispower4u in 6. Calculus Videos . Tagged: adiabatic , adiabatically , air , calculus , change , cubic , derivatives , differentiating , differentiation , height , implicit , kilo , kPa , of , pascal , pi , pressure , project , rate , rates , related , respect , time , to , units , volume , with . Leave a Comment
This video provides an example of a related rates problem involving the rate of change of the volume of air under changing pressure.
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10
Aug
Posted by mathispower4u in 6. Calculus Videos . Tagged: calculus , change , cubic , derivatives , diameter , differentiating , differentiation , height , implicit , melting , of , pi , project , radius , rate , rates , related , respect , snowball , sphere , time , to , units , volume , with . Leave a Comment
This video provides an example of a related rates problem involving the rate of change of the volume of a melting snowball.
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10
Aug
Posted by mathispower4u in 6. Calculus Videos . Tagged: angle , calculus , change , derivatives , differentiating , differentiation , distance , equation , height , implicit , of , pi , project , rate , rates , related , respect , speed , theta , time , to , trig , trigonometry , wall , with . Leave a Comment
This video provides an example of a related rates problem involving determine the speed of a rotating light projecting on a wall.
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