xy + ay + ab + bx = y(x + a) + b(a + x)
= y(x + a) + b(x + a) = y(x + a) + b(x + a) = (y + b)(x + a)
To check, multiply out the two brackets making sure that each pair is evaluated.
When factoring, you can check your work by multiplying the factors back together to see if you obtain the original expression. Additionally, you can substitute a value into both the original expression and the factored form to see if they yield the same result. Lastly, verifying that the factors are simplified and correctly correspond to the roots of the equation can also confirm accuracy.
I suppose you mean factoring the polynomial. You can check by multiplying the factors - the result should be the original polynomial.
To check if the factors of an expression are correct, you can multiply the factors together and see if you obtain the original expression. Additionally, you can use the method of substitution by plugging in specific values for the variable to verify if both the original expression and the product of the factors yield the same result. If both methods confirm the original expression, the factors are likely correct.
When factoring, we can check our work by expanding the factored expression to see if it simplifies back to the original polynomial. Additionally, we can substitute specific values for the variable to ensure that both the original and factored forms yield the same results. Finally, using the Rational Root Theorem can help verify that any rational roots of the polynomial match those derived from the factored expression.
As written, this expression equals 22x + 3, which doesn't factor neatly. Make sure you copied it correctly.
When factoring, you can check your work by multiplying the factors back together to see if you obtain the original expression. Additionally, you can substitute a value into both the original expression and the factored form to see if they yield the same result. Lastly, verifying that the factors are simplified and correctly correspond to the roots of the equation can also confirm accuracy.
I suppose you mean factoring the polynomial. You can check by multiplying the factors - the result should be the original polynomial.
The expression, as given, cannot be factorised.
(3b - 1)(a - b)
(a - 2b)(c - 3d)
(2a + 3)(b - 3c)
Not all banks have debt factoring divisions.This criteria is dependent on several factors. It is best to check with your bank to find out if your local bank has a debt factoring division.
To check if the factors of an expression are correct, you can multiply the factors together and see if you obtain the original expression. Additionally, you can use the method of substitution by plugging in specific values for the variable to verify if both the original expression and the product of the factors yield the same result. If both methods confirm the original expression, the factors are likely correct.
When factoring, we can check our work by expanding the factored expression to see if it simplifies back to the original polynomial. Additionally, we can substitute specific values for the variable to ensure that both the original and factored forms yield the same results. Finally, using the Rational Root Theorem can help verify that any rational roots of the polynomial match those derived from the factored expression.
Bridgeport Capital can do accounts receivable factoring in Blanchard, LA. You can check out its website at www.BridgeportCapital.com/AR-Factoring
When multiplying exponential factors the exponents are added if bases are the same. 5^3 * 5^4 = 5^7 check it out on your calculator.
As written, this expression equals 22x + 3, which doesn't factor neatly. Make sure you copied it correctly.