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What is the value of \(4(x-2)(x-3)+7(x-2)(x-5)-6(x-3)(x-5)\) when \(x=5\)?
Which polynomial function has zeros when \(x=\text-2,\frac34,5\)?
\(f(x)=(x-2)(3x+4)(x+5)\)
\(f(x)=(x-2)(4x+3)(x+5)\)
\(f(x)=(x+2)(3x-4)(x+5)\)
\(f(x)=(x+2)(4x-3)(x-5)\)
The graph of a polynomial \(f(x)=(2x-3)(x-4)(x+3)\) has \(x\)-intercepts at 3 \(x\)-values. What are they?
Han is multiplying \(10x^4\) by \(0.5x^3\) and gets \(5x^7\). He says that \(0.5x^3\) is not a polynomial because 0.5 is not an integer. What is the error in Han’s thinking? Explain your reasoning.
Here are two expressions whose sum is a new expression, \(A\).
\(\displaystyle (2x^2 + 5)+(6x^{\boxed{\phantom{33}}} -7) = A\)
Select all the values that we can put in the box so that \(A\) is a polynomial.
-2
-1
-0.5
0
0.5
1
2
Here is a graph that represents a quadratic function.
Which expression could define this function?
Match each quadratic expression given in factored form with an equivalent expression in standard form. One expression in standard form has no match.