Answer:129
Step-by-step explanation:(621 x 0.25) + (750 x 0.10) = 230.25
750 - 621 = 129 more dimes than quarters
Answer:
Third option is correct.
Step-by-step explanation:
The given table is
x f(x)
–6 1
–3 2
2 5
5 3
8 0
If the coordinates of a function f(x) is defined as (x,y), then the coordinates of inverse of f(x) is defined as (y,x).
![[\because g(x)=(y,x)]](https://tex.z-dn.net/?f=%5B%5Cbecause%20g%28x%29%3D%28y%2Cx%29%5D)
![[\because f(x)=(x,y)]](https://tex.z-dn.net/?f=%5B%5Cbecause%20f%28x%29%3D%28x%2Cy%29%5D)
If g(x) is the inverse of f(x), then the value of f(g(y)) is y.
It is given that g(x) is the inverse of f(x), then the value of f(g(2)) is 2.
Therefore third option is correct.
Answer:
4 lines
Step-by-step explanation:
40 + 10x = 20x
40 = 10x
4=x
Therefore the point P is at 3.46 cm from O and it lies on the angle bisector of ∠XOY
<h3>What is an Angle Bisector ?</h3>
The ray that bisects the angle into half is called Angle Bisector.
It is given that ∠XOY = 60 degree
the length of OX = 4.5 cm
OY =5 cm
The point M is on OX such that
OM = 2 MX
so The M is at 3 cm from O
The point P lies in the acute angle such that the distance between point P and OX and OY is always same and at 3 cm from M
According to the angle bisector theorem converse states that if a point is in the interior of an angle and is at equal distance from the sides then it lies on the bisector of that angle.
As it can be seen from the image that a point equidistant from the rays , at 3 cm from M will be at
By Pythagoras Theorem
3² +3² = OP²
OP = 2
= 3.46 cm from O
To know more about Angle Bisector
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<span>This really works well with wax paper. It is transparent and it leaves a visible white line on the crease. For the perpendicular bisector of a line segment, fold the endpoints of the line segment onto each other. The crease is the perpendicular bisector. This of course also gives you the midpoint, because that is where the perpendicular bisector intersects the line segment. For an angle bisector, put the crease through the vertex of the angle and lay the sides of the angle over top of each other. The crease is the angle bisecto
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