Learn How to Solve Piecewise Functions Examples

High School
Algebra
Algebra I
Piecewise-Defined Functions

Recent questions in Piecewise-Defined Functions

Ernest Ryland 2021-12-11

Solve absolute value inequality : l x l > 5

quiquenobi2v6 2021-12-11

Solve the inequality, and express the solutions in terms of intervals whenever possible.
2<|x-6|<4

Pam Stokes 2021-12-11

Solve the absolute value inequality and place into interval notation: $| 2 x - 1 | \leq 1$

agreseza 2021-12-11

Write an inequality using an absolute value to describe the statement.
x is more than 5 units from 2.

Roger Smith 2021-12-11

Find the absolute value.
-6+6|5x-4|=30

prsategazd 2021-12-11

Solve the following absolute value inequality.
$3 | 5 - y | \leq - 6$

hionormf 2021-12-11

Find all real solutions of the equation.
|2x-5|=9

James Dale 2021-12-11

Solve the absolute value equation.
|2x-5|=11

Mary Buchanan 2021-12-11

Write an absolute value inequality for the following.
${\frac{x}{0.25} \leq x \leq 2.75}$

aspifsGak5u 2021-12-11

Find the absolute maximum and minimum values of f on the given closed interval, and state where those values occur
$f (x) = x - 2 \sin x; [- \frac{π}{4}, \frac{π}{2}]$

elvishwitchxyp 2021-12-11

Solve absolute value inequality.
1<|x-11/3|+7/3

eliaskidszs 2021-12-11

Solve the absolute value equation.
|8-3x|=|2x-7|

pogonofor9z 2021-12-11

Solve the absolute value inequality. Write the solution in interval notation.
|x+3|<11

lunnatican4 2021-12-11

Solve the absolute value inequality for y:
2y<|6x|-1

regatamin2 2021-12-11

To find:
The sum of two or more integers.
Given:
-100+70.

Sapewa 2021-12-10

To express: The given signed numbers as absolute values.
Difference of the smaller and the larger absolute value.
Given:
[+23, -14] is given as a pair of signed numbers.

Mary Jackson 2021-12-10

Find the maximum value of $f (x) = 2 x^{2} + 5 x - 1$ in the given interval [0,3].
The absolute maximum value is -1 at x=0.
The absolute maximum value is 32 at x=3
The absolute maximum value is $- \frac{33}{8} a t x = - \frac{5}{4}$
The absolute maximum value is $- \frac{1}{4} a t x = \frac{3}{2}$

Danelle Albright 2021-12-10

Consider function $f (x) = 1 - 2 x^{2}, - 5 \leq x \leq 1$ .
The absolute maximum value is
and this occurs at x=
The absolute minimum value is
and this occurs at x=

Mary Jackson 2021-12-10

Find the average rate of change of the absolute value function
(a)on [h,0] if h<0.
(b) on [0,h] if h>0.
(c) Express parts (a) and (b) as a piecewise function of h.

William Curry 2021-12-10

To express: The given signed numbers as absolute values.
Difference of the smaller and the larger absolute value.
Given:
[+25, +13] is given as a pair of signed numbers.

Starting with a classic piecewise defined function equation, do not forget that some questions will represent a word problem. As a rule, it often makes things complex because a piecewise defined function solver alone cannot handle it all. The only solution that will help you find answers to your questions based on such an algebraic equation is the use of logic. Consider taking a look at various piecewise defined function questions and see how these are always transformed from a word problem to a graph or an equation. This transformation is the key to a successful understanding of functions.

Algebra I

Ask and Answer Piecewise Defined Function Questions