Question 11 Mark
Maximum zeroes get in a cubic polynomial.
Answer
View full question & answer→False
Questions
True False[1 Marks ]
🎯
Test yourself on this topic
15 questions · timed · auto-graded
Question 21 Mark
The graph of $y= P (x)$ is represented in a following figure. In this case number of zeroes of $P (x)$ is $4$.
Answer
View full question & answer→False
Question 31 Mark
Zero of linear polynomial $P (x)=7 x-5$ is $\frac{-5}{7}$
Answer
View full question & answer→False
Question 41 Mark
Maximum zeroes of cubical polynomial is $3$ .
Answer
View full question & answer→False
Question 51 Mark
The following figure depicts the graph of a polynomial y = p(x) In this case. the number of zeroes of p(x) is 3.
Answer
View full question & answer→True
Question 61 Mark
The multiplication of zero of cubic polynomial $p(x)=x^3+5 x^2-2 x-24$ is -24 .
Answer
View full question & answer→false
Question 71 Mark
If 3 is one zero of polynomial $p(x)=x^2-11 x+k$ then $k=24$
Answer
View full question & answer→true
Question 81 Mark
2 is one zero at $p(x)=x^2-6 x+8$ polynomial.
Answer
View full question & answer→true
Question 91 Mark
If the graph at polynomial intersects X-axis at only one point then polynomial can't be quadratic polynomial.
Answer
View full question & answer→false
Question 101 Mark
Numbers at zeroes at polynomial $p(x)=x^2-10 x+16$ are three.
Answer
View full question & answer→false
Question 111 Mark
Zeroes at polynomial $x^2+2 \sqrt{2} x-6 \sqrt{2}, 3 \sqrt{2}$
Answer
View full question & answer→false
Question 121 Mark
Sum and product at zeroes at polynomial is -4 and 3 respectively then quadratic polynomial is $x^2+4 x+3$.
Answer
View full question & answer→true
Question 131 Mark
If polynomial $3 x^3+14 x^2+9 x+m$ is divided by $3 x+5$ with zero remainder then $m=10$.
Answer
View full question & answer→false
Question 141 Mark
If polynomial $x^6+2 x^3+x-1$ is divided by the polynomial at $x$ with degree 5 then dividend is $x^2-1$.
Answer
View full question & answer→false
Question 151 Mark
$\sqrt{3} x+5$) is a linear polynomial.
Answer
View full question & answer→true