A power can be factored in many different ways; for example: x5 = x times x4 = x2 times x3. When such a power appears as a term in combination with other expressions, you should look out for common factoring patterns. Here are two examples:
x2 + x5
Here, you can use the pattern "common factor". In this case, both parts have the common factor x2, so you can factor it out.
x4 - 1
Here, you can use the pattern "difference of squares". Note that x4 is the square of x2, and 1 is the square of 1.
The first is an equation which may contain any powers of the variable - including fractional powers. The second is a single term.
no
A linear equation has no higher powers than 1. This is linear.
How you solve an equation that doesn't factor is to plug a quadratic equation's format; ax2+bx+c into the quadratic formula which is x=-b+square root to (b2-4ac)/2a.
Because that is how a linear equation is defined!
If it does not factor properly then you cannot factor it.
The first is an equation which may contain any powers of the variable - including fractional powers. The second is a single term.
a composite factor is 2 3 5 7 and11. theres more but thats what i got
no
It is used to solve quadratic equations that cannot be factored. Usually you would factor a quadratic equation, identify the critical values and solve, but when you cannot factor you utilize the quadratic equation.
One is.
One is.
A linear equation has no higher powers than 1. This is linear.
How you solve an equation that doesn't factor is to plug a quadratic equation's format; ax2+bx+c into the quadratic formula which is x=-b+square root to (b2-4ac)/2a.
Because that is how a linear equation is defined!
theres no such line as 4 5
An integrating factor is called so because it is a function that, when multiplied by a differential equation, transforms it into an exact equation that can be solved more easily. This method is particularly useful for linear first-order ordinary differential equations, where applying the integrating factor allows the equation to be integrated directly. Essentially, the integrating factor "integrates" the equation by making it solvable through standard integration techniques.