Answer:
a) cannot be determined
b) a triangle can be drawn, but its dimensions cannot be determined
Step-by-step explanation:
<h3>a)</h3>
The vertical axis is labeled in units of kilometers. The horizontal axis is labeled as distance, with no units given. The line shown appears to descend from 12 units above ground level over a distance of 34 units along ground level. One could argue the slope is 12/34 = 6/17, but there is no indication the horizontal units are the same as the vertical units.
The slope of the graph cannot be determined, because we don't know the horizontal units.
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<h3>b)</h3>
You can draw the triangle, but you cannot determine its dimensions.
It should be 17 because 4.25 divided by 0.25 is the same as 425/25 which is 17.
Answer:
a. Discrete
b. Continuous
c. Continuous
d. Discrete
e. Discrete
f. Continuous
Step-by-step explanation:
The difference between discrete variable and continuous variable is that discrete variable can take a value in the form of whole numbers while continuous variable can take any form of value whole numbers or a fractions.
In other words when the values of variable can be counted then it is a discrete variable and when the values of variable can be measured then it is a continuous variable .
a.
Variable X consists of number of automobile accidents which can be counted. So, it is a discrete variable.
b.
Variable Y consists of length of time which can't be counted but can be measured. So, it is a continuous variable.
c.
Variable M consists of amount of milk produced which can't be counted but can be measured. So, it is a continuous variable.
d.
Variable N consists of number of eggs laid which can be counted. So, it is a discrete variable.
e.
Variable P consists of number of buildings permit issued which can be counted. So, it is a discrete variable.
f.
Variable Q consists of weight of grain which can't be counted but can be measured. So, it is a continuous variable.
Answer:
In geometry, an intersection is a point, line, or curve common to two or more objects (such as lines, curves, planes, and surfaces). The simplest case in Euclidean geometry is the intersection of two distinct lines, which either is one point or does not exist if the lines are parallel.
Step-by-step explanation:
Answer:
the answer is 5
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Step-by-step explanation:
