Two distinct lines intersect in more than one point. always sometimes never
2 answers:
Answer:
Two straight line intersect each other at only one point as shown in figure. It is impossible that two distinct lines intersect in more than one points.
If one of the line is not straight or both the lines are not straight than only they can intersect in more than one points
Step-by-step explanation:
Two straight line intersect each other at only one point as shown in figure. It is impossible that two distinct lines intersect in more than one points.
as shown in figure L and M are two straight lines and they intersect each other at only single point.
If one of the line is not straight or both the lines are not straight than only they can intersect in more than one points. As shown in figure X is a curved line and y is a straight line these two lines intersect each other at at two points.
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Answer:
As x→∞, f(x)→∞
and as x→-∞, f(x)→-∞
Step-by-step explanation:
View Image.
Your first step is to look at the highest value exponent.
In this case it's x⁵.
If the highest exponent is an odd number, the graph will look like a sideway S as shown in the picture below. You can see as you move farther to the right, the y value approaches positive infinity hence "As x→∞, f(x)→∞".
As you move farther left, the graph reaches negative infinity, hence "as x→-∞, f(x)→-∞".
Anyway, if your exponent were to be an even number then you're graph would look like a parabola (looks like a letter U) and f(x) would reach positive infinity when moving to the right side and left side.
Answer:
The system of equations are;
3x + 2y = 170
4x +6y = 360
Step-by-step explanation:
Form simultaneous equations and solve
Let x=price of children tickets
Let y=price of adult tickets
The Brown Family paid $170 for 3 children and 2 adults , this forms the equation as:
3x + 2y =$ 170
3x + 2y = 170 --------------------------equation (i)
The Peckham Family paid $360 for 4 children and 6 adults.
4x + 6y = $360
4x +6y = 360 ---------------------------equation (ii)
Solving the equations by graph will give value of x=30 and y=40
The price of children tickets was $30 and that of adults was $40
