Answer:
12x-5(x+4)=-20
7x=0
x=0
so,y=4
The probability that a motorcycle has a license plate containing a double letter and an even number
Further explanation:
The probability can be obtained as the ratio of favorable number of outcomes to the total number of outcomes.
Given:
A motorcycle license plate has 2 letters and 3 numbers.
Explanation:
There are 26 letters.
The double letters are as follows,
The total numbers of double letters are
The total number of even numbers can be obtained as follows,
The favorable number of outcomes can be obtained as follows,
The total numbers of outcomes can be obtained as follows,
The probability that a motorcycle has a license plate containing a double letter and an even number
Learn more:
Answer details:
Grade: High School
Subject: Mathematics
Chapter: Probability
Keywords: motorcycle, license plate, 2 letters, 3 numbers, probability, motorcyclist, containing, double letter, even numbers, odd numbers.
To find the steepness of the graph we need to find the slope of the graph.
The slope is the inclination of the graph from the x-axis, for a straight line we define the slope, for a curve at a point we define the slope of its tangent as the slope of the curve.
To find the slope of the graph, we find the angle the line makes from the x-axis and then find the tangent of the angle, so the slope or the steepness can be found by either using the points that the line passes through or finding the derivative of the curve at that certain point and we get the slope of the graph.
Learn more about slope/steepness here
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Prove: EG bisects HF and HF bisects EG.
Answer:
Given : EFGH is a Parallelogram
Prove : EG Bisects HF , HF Bisects EG
Step-by-step explanation:
Proof
Check image below
Answer:
Given Parallelogram EFGH
EG bisects HF and HF bisects EG, if and only if both the diagnols have same mid point.
Step-by-step explanation:
Step 01:
Let
E be the point (a,b)
F be the point (a',b)
G be the point (a',b')
H be the point (a,b')
Step 02:
Now find mid points of EG and HF
mid point of EG = ( , ) and
mid point of HF = ( , )
Since addition is commutative, and they have the same mid-point, so they bisect each other.