A like term of 5x is any term that has the same variable raised to the same power. For example, 3x or -2x are like terms of 5x because they both contain the variable x raised to the first power. Like terms can be combined through addition or subtraction, while terms with different variables or powers cannot be combined.
The like term for (5x^2) is any term that contains the variable (x) raised to the same power of 2. An example of a like term would be (3x^2) or (-7x^2). Like terms can be combined through addition or subtraction because they share the same variable and exponent.
5x 5 is the coefficient and x is the variable.
The last one is an example of like terms.
x = 1
The expression (15x^2 - 5x) can be simplified by factoring out the common term, which is (5x). This gives us (5x(3x - 1)). Therefore, the simplified expression is (5x(3x - 1)).
Since 5x is a factor of both terms, divide it. 5x3 + 5x = 5x(x2 + 1)
5x and 10x
The like term for (5x^2) is any term that contains the variable (x) raised to the same power of 2. An example of a like term would be (3x^2) or (-7x^2). Like terms can be combined through addition or subtraction because they share the same variable and exponent.
5x + 9y-3 is a trinomial term true of false
5x 5 is the coefficient and x is the variable.
the coefficient
It is 1 term of an algebraic expression in the form of 5x
The last one is an example of like terms.
Oh, dude, it's like super simple. The terms of that expression are 5x, -3y, and 4. Each of those is a term because they're separated by those plus and minus signs. So, like, that's it.
x = 1
If it's inside the brackets it means that it belongs to that specific term, but if it was outside the brackets, it means that every term inside the brackets goes out with opossite sign. For example: [ -5x + 6y ] = -5x + 6y , the negative is only for 5x, but if you had - [ -5x + 6y] = 5x - 6y , every term inside the bracket goes out with opossite sign.
The expression (15x^2 - 5x) can be simplified by factoring out the common term, which is (5x). This gives us (5x(3x - 1)). Therefore, the simplified expression is (5x(3x - 1)).