How to find the zeros of a linear polynomial?
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As we know, a linear polynomial is of the following form:
p
(
x
)
:
a
x
+
b
,
a
≠
0
There is only one zero of this polynomial, and it is easy to find out that zero. We simply equate this polynomial to 0 and find out the corresponding value of x:
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Note that a must not be equal to 0, otherwise this zero will have an undefined value (in fact, if a is equal to 0, then the original polynomial will not even be linear). Here are some examples:
Liner polynomial Zero
x
+
2
−
7
2
π
x
−
3
3
π
√
2
x
+
4
−
4
√
2
−
√
3
x
+
7
7
√
3
Answered by
0
Answer:
f kis a zero of p(x)= ax+ b, then p(k) = ak + b= 0. i. e. =−.Therefore, the zero of the linear polynomial ax + bis−=−( )/
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