The function ( f(x) = 2^x ) is transformed to ( g(x) = 5 \cdot 2^{x - 3} + 8 ). The transformations include a vertical stretch by a factor of 5, a horizontal shift to the right by 3 units, and a vertical shift upwards by 8 units. This results in the graph being stretched taller, moved right, and shifted upward.
Stretch has one syllable.
The standard deviation stretch is used to stretch the output values using a normal distribution. The result of this stretch is similar to what is seen by the human eye.
There are two syllables. Stretch-ing.
It will be as you term it 'horizontal stretch' in which the figure is enlarged or reduced in size.
no they are different
They are transformations of plane graphs.
Vertical stretch goals are stretch goals which are imposed on people to make animprovement on their Current work.Horizontal stretch goals are stretch goals which challange people to do Work they have never done.
The function of the stretch receptors in regulating breathing is to reduce the respiratory rate.
by experiences , they go back to normal (:
The wording is confusing, as a quadratic function is normally a function of one variable. If you mean the graph of y = f(x) where f is a quadratic function, then changes to the variable y will do some of those things. The transformation y --> -y will reflect the graph about the x-axis. The transformation y --> Ay (where A is real number) will cause the graph to stretch or shrink vertically. The transformation y --> y+A will translate it up or down.
It would be y = 6x.
Stretch and expand
A mass of 1.7kg caused a vertical spring to stretch 6m so the spring constant is 2.78.
stretch
Assuming the parabola is of the form y = ax^2 + bx + c or y= a(x-h)^2 - k, you look to the 'a' coefficient to determine whether the parabola has undergone a vertical "stretch" or "shrink." If a>1, then it's a stretch. If 0<a<1, then it's a shrink. If, by the way, the a is negative, this test still works... just ignore the negative sign. So if for example a = -2/3, it's a shrink, but if a = -3 it's a stretch. (Incidentally, the negative sign makes the parabola "reflect" over the x-axis.)
to run around a long stretch of grass