Answer:
out of the two functions g(x) attains the minimum y-value.
Step-by-step explanation:
We are given the function and .
now we have two check out of the two functions above which has the smallest minimum y-value.
Clearly from the graph attached to the solution of f(x) and g(x), we could see that for f(x) the minimum value of y is -2 while for g(x) the value of y goes on decreasing as x goes to minus infinity.
Hence g(x) attains the minimum value for y.
Answer:
C) Square, Rhombus and Kite
Step-by-step explanation:
These are due to the fact that the square has all its equal sides and is 4 sides, so its diagonals will always be perpendicular.
The rhombus also has all its equal sides and are 4 sides so its diagonals will always be perpendicular.
The kite does not have its four equal sides, but its vertices are constructed from its diagonals that cross perpendicularly, so it also meets the perpendicular diagonals
The quadrilaterals have perpendicular diagonals are:
C) Square, Rhombus and Kite.
Here, we have,
These are due to the fact that the square has all its equal sides and is 4 sides, so its diagonals will always be perpendicular.
The rhombus also has all its equal sides and are 4 sides so its diagonals will always be perpendicular.
The kite does not have its four equal sides, but its vertices are constructed from its diagonals that cross perpendicularly, so it also meets the perpendicular diagonals.
Diagonals are the part of a shape, in geometry.
In Mathematics , a diagonal is a line that connects two vertices of a polygon or a solid, whose vertices are not on the same edge. in general, a diagonal is defined as a sloping line or the slant line , that connects to the vertices of a shape. diagonals are defined as lateral shapes that have sides/ edges and corners.
Kite
Rhombus
Square
Hence, The quadrilaterals have perpendicular diagonals are:
C) Square, Rhombus and Kite.
To know more about diagonals
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Step-by-step explanation:
Answered
(-2*x^0*y^3)*(4x^2y^4)+(2y^5)*(3xy)^2
-2*y^3*4x^2*y^4+2y^5*9*x^2*y^2
-2*y^3*4*x^2*y^4+2*y^5*9x^2y^2
-8x^2y^7+18*x^2*y^7
therefore
\boxed{\boxed{10*x^2*y^7}}
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