Linear functions are used to model situations that show a constant rate of change between 2 variables. For example, the relation between feet and inches is always 12 inches/foot. so a linear function would be y = 12 x where y is the number of inches and x is the number of feet. y = 24 x models the number of hours in any given number of days {x}. Business applications abound. If a cell phone company charges a start-up fee of $50 and then $.05 for every minute used, the function is y = .05 x + 50.
The labour cost of calling out a workman = fixed [call out] cost plus an hourly rate.
A real life example for the absolute value function is a football field. Even though the center of the field is labeled zero, you wouldn't say you ran negative feet if you went backwards..
A real life example of a cliff are the white cliffs of Dover.
There are actually quite a few real life examples of a midpoint. The Equator is an example of a midpoint.
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Your age is a linear function (of time).
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A real life example would be the two angles on the sides of the Leaning Tower of Pisa.
An example of a real life exponential function in electronics is the voltage across a capacitor or inductor when excited through a resistor. Another example is the amplitude as a function of frequency of a signal passing through a filter, when past the -3db point.
vCell phone plans: •A mobile provider charges a base rate of 40$ a month for service •The user is charged $.20 a minute for every minute used What is the linear equation for this example? Y = .20X +40
A real world example of a cubic function might be the change in volume of a cube or sphere, depending on the change in the dimensions of a side or radius, respectively.
A real life example of the sine function could be a ferris wheel. People board the ride at the ground (sinusoidal axis) and the highest and lowest heights you reach on the ride would be the amplitudes of the graph.
Real life is a real life example!
The labour cost of calling out a workman = fixed [call out] cost plus an hourly rate.
Linear functions are used to model situations that show a constant rate of change between 2 variables. For example, the relation between feet and inches is always 12 inches/foot. so a linear function.What_is_a_real_life_example_of_bay
Yes, a linear function can be continuous but not have a domain and range of all real numbers. For example, the function ( f(x) = 2x + 3 ) is continuous, but if it is defined only for ( x \geq 0 ), its domain is limited to non-negative real numbers. Consequently, the range will also be restricted to values greater than or equal to 3, demonstrating that linear functions can have restricted domains and ranges while remaining continuous.