64 ^ (1/2)
sqrt (64)
8
Choice B
Make a conjecture.
The determinant of the given matrix is 8+4xz-8y. Therefore, the determinant depends on the variable.
Determinants are considered as a scaling factor of matrices. They can be considered as functions of stretching out and the shrinking in of the matrices. Determinants take a square matrix as the input and return a single number as its output.
The given matrix is
The determinant of 3×3 matrix can be find using
|C|= a₁(b₂c₃−b₃c₂)−b₁(a₂c₃−a₃c₂)+c₁(a₂b₃−a₃b₂)
Now, 1(2×4-z×0)-0(x×4-y×0)+4(x×z-y×2)
= 8+4xz-8y
The determinant of the given matrix is 8+4xz-8y. Therefore, the determinant depends on the variable.
Learn more about the determinant here:
brainly.com/question/29574958.
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Answer:
det = 8
Step-by-step explanation:
1(8 - 0) - x(0 - 0) + y(0 - 0)
= 8
Answer:
Square both sides and then solves the resulting quadratic equations
Step-by-step explanation:
The equation is 3sqrt(x^2-6)=3sqrt(2x+2)
We can solve this by;
First square both sides;
(3√(x²-6))²= (3√(2x+2))²
We obtain;
9(x²-6)=9(2x+2)
We simplify to obtain a quadratic equation;
x²-6=2x+2
= x²-2x-8=0
Then we solve the quadratic equation;
x²-4x+2x-8=0
x(x-4)+2(x-8)=0
(x+2)(x-8)=0
Values of x = -2 or 8
Answer:
Cube both sides and then solve the resulting quadratic equation.
Step-by-step explanation:
It's the answer on edge
Obtuse
Acute
Supplementary
Right
Please help!!!?!!
Option D:
Right triangle
Solution:
Let us first define obtuse, acute right triangle and supplementary.
Obtuse angled triangle:
If any one of the angle in the triangle is more than 90°, then the triangle is an obtuse angled triangle.
Acute angled triangle:
If all the angles of the triangle are less than 90°, then the triangle is an acute angled triangle.
Right angled triangle:
If any one of the angle in the triangle is exactly 90°, then the triangle is a right angled triangle.
Supplementary:
If sum of the angles is 180°, then the angles are supplementary angles.
But this is not a kind of triangle.
In given triangle one of the angle is 90°.
Therefore, this is a kind of right triangle.
Option D is the correct answer.