As a polynomial in standard form, x plus 5x plus 2 is 6x + 2.
To simplify the polynomial ( -4c^2 + 7c + 2 - 3c + 4 ), first combine like terms. The ( c ) terms are ( 7c - 3c = 4c ), and the constant terms are ( 2 + 4 = 6 ). Thus, the simplified polynomial is ( -4c^2 + 4c + 6 ). In standard form, this quadratic function is written as ( -4c^2 + 4c + 6 ).
A polynomial that lists the powers in descending order is called a "standard form" polynomial. For example, the polynomial ( 4x^3 - 2x^2 + 7x - 5 ) is in standard form because the terms are arranged from the highest degree ( (4x^3) ) to the lowest degree ( (-5) ). This format makes it easier to analyze and perform operations with the polynomial.
To write a polynomial function with real coefficients given the zeros 2, -4, and (1 + 3i), we must also include the conjugate of the complex zero, which is (1 - 3i). The polynomial can be expressed as (f(x) = (x - 2)(x + 4)(x - (1 + 3i))(x - (1 - 3i))). Simplifying the complex roots, we have ((x - (1 + 3i))(x - (1 - 3i)) = (x - 1)^2 + 9). Thus, the polynomial in standard form is: [ f(x) = (x - 2)(x + 4)((x - 1)^2 + 9). ] Expanding this gives the polynomial (f(x) = (x - 2)(x + 4)(x^2 - 2x + 10)), which can be further simplified to the standard form.
The expression (5x^2 + 7x + 2) is a quadratic polynomial in standard form, where (5) is the coefficient of (x^2), (7) is the coefficient of (x), and (2) is the constant term. This polynomial can be used in various mathematical contexts, such as finding roots, graphing, or solving equations. To analyze it further, you could factor it or apply the quadratic formula if you need to find its roots.
It is a quadratic polynomial.
To simplify the polynomial ( -4c^2 + 7c + 2 - 3c + 4 ), first combine like terms. The ( c ) terms are ( 7c - 3c = 4c ), and the constant terms are ( 2 + 4 = 6 ). Thus, the simplified polynomial is ( -4c^2 + 4c + 6 ). In standard form, this quadratic function is written as ( -4c^2 + 4c + 6 ).
2-3+9
A polynomial that lists the powers in descending order is called a "standard form" polynomial. For example, the polynomial ( 4x^3 - 2x^2 + 7x - 5 ) is in standard form because the terms are arranged from the highest degree ( (4x^3) ) to the lowest degree ( (-5) ). This format makes it easier to analyze and perform operations with the polynomial.
Volume of cylinder: pi times (5x+3)^2 times (4x+2)
15j2(j + 2)
To write a polynomial function with real coefficients given the zeros 2, -4, and (1 + 3i), we must also include the conjugate of the complex zero, which is (1 - 3i). The polynomial can be expressed as (f(x) = (x - 2)(x + 4)(x - (1 + 3i))(x - (1 - 3i))). Simplifying the complex roots, we have ((x - (1 + 3i))(x - (1 - 3i)) = (x - 1)^2 + 9). Thus, the polynomial in standard form is: [ f(x) = (x - 2)(x + 4)((x - 1)^2 + 9). ] Expanding this gives the polynomial (f(x) = (x - 2)(x + 4)(x^2 - 2x + 10)), which can be further simplified to the standard form.
The expression (5x^2 + 7x + 2) is a quadratic polynomial in standard form, where (5) is the coefficient of (x^2), (7) is the coefficient of (x), and (2) is the constant term. This polynomial can be used in various mathematical contexts, such as finding roots, graphing, or solving equations. To analyze it further, you could factor it or apply the quadratic formula if you need to find its roots.
It is a quadratic polynomial.
It is x^3 - x^2 - 4x + 4 = 0
If you mean: 2^6 plus 4^2 = 80 and in standard form it is 8.0*10^1
-2 and -6
x3 - 2x2 - 25x + 50 = 0