Order of Operations Calculator

Type in your sum to see how to solve it step by step. Examples: 2+3*4 or 3/4*3

Description

Just type in sums like these (see Order of Operations for more detail):

Examples:

1+2*3
7 + (6 * 5^2 + 3)
cos(1.2^2)+3
(5−3)(5+3)
( −6 + √(6²−4×5×1) ) / (2×5)
sqrt(3^2+4^2)

You will see what the calculator thinks you entered (which may be a little different to what you typed), and then a step-by-step solution.

Note: there can be more than one way to find a solution.

The calculator is still under development and may get things wrong, so be careful!

Tree View

Press the "tree" button to see your sum as a tree. You would do the calculations from the top down ... sometimes you have a choice which calculation to do first.

All Functions

Operators

	+	Addition operator
	-	Subtraction operator
	*	Multiplication operator
	/	Division operator
	^	Exponent (Power) operator

Functions

	sqrt	Square Root of a value or expression.
	sin	sine of a value or expression
	cos	cosine of a value or expression
	tan	tangent of a value or expression
	asin	inverse sine (arcsine) of a value or expression
	acos	inverse cosine (arccos) of a value or expression
	atan	inverse tangent (arctangent) of a value or expression
	sinh	Hyperbolic sine of a value or expression
	cosh	Hyperbolic cosine of a value or expression
	tanh	Hyperbolic tangent of a value or expression
	exp	e (the Euler Constant) raised to the power of a value or expression
	ln	The natural logarithm of a value or expression
	log	The base-10 logarithm of a value or expression
	floor	Returns the largest (closest to positive infinity) value that is not greater than the argument and is equal to a mathematical integer.
	ceil	Returns the smallest (closest to negative infinity) value that is not less than the argument and is equal to a mathematical integer.
	abs	Absolute value (distance from zero) of a value or expression
	sign	Sign (+1 or −1) of a value or expression

Constants

	pi	The constant π (3.141592654...)
	e	The Euler constant (2.71828...), the base for the natural logarithm