Tag: finding roots by iteration

Questions Related to finding roots by iteration

The product of $\left( { 23 x }^{ 2 }{ y }^{ 2 }z \right)$ and $\left( -15{ x }^{ 3 }{ yz }^{ 2 } \right) $ is ......................... .

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

$-345 { x }^{ 5 } { y }^{ 3 } { z }^{ 3 }$
$345 { x }^{ 2 } { y }^{ 2 } { z }^{ 3 }$
$145 { x }^{ 2 } { y }^{ 2 } { z }^{ 3 }$
$170 { x }^{ 2 } { y }^{ 2 } { z }^{ 3 }$

The number of integers (positive, negative or zero) solutions of
$xy-6(x+y)=0$ with x is less than or equal to y is:

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

5
10
12
none of these

The degree of polynomial $p(x)=x^ {2}-3x-4x^ {3}-6$ is

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

$2$
$1$
$3$
$6$

The method of finding solution by trying out various values for the variable is called

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

Rrror method
Trial and error method
Testing method
Checking method

If $a\times b=\frac {a}{b}+\frac {b}{a}-ab$, then the value of $1^*2$ is

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

2
1/2
2/3
1

If $(8x)^2 + (6x)^2 = d^2$ and $d = 200$, then $8x \times 6x$ is equal to

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

18,200
18,500
18,900
19,200

If $2\pi rh = 2\pi r^2$ and $h = 5$, then r is equal to

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

5
110
15
12

Is the following quadratic polynomial reducible or irreducible?
$f(x) = -2x^2-2x-1$

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

Reducible with one real root
Reducible with two real roots
Irreducible
None of these

If $\dfrac {1}{x}-\dfrac {1}{y}=\dfrac {1}{z}$, then z is equal to

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

y-x
x-y
$\dfrac {y-x}{xy}$
$\dfrac {xy}{y-x}$

Which of the following quadratics is irreducible?

maths solving equations numerically finding roots by iteration fundamental theorem of algebra complex numbers and linear inequations

$2x^2 - 5x + 3$
$2x^2 - 5x - 3$
$5x^2 - 2x + 3$
$5x^2 - 2x - 3$