The set of side lengths (7, 15, 17) represents a right angled triangle
For the given set of side lengths to represent a right angled triangle, the
Pythagoras relation should be satisfied by the side lengths of the triangle.
We can write the given relation as -
h² = b² + p²
Consider the side length pairs as -
(7, 15, 17)
We can arrange the sides as -
17² = 15² + 7²
289 = 225 + 49
289 = 289
The set of side lengths (7, 15, 17) represents a right angled triangle.
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Answer:
Step-by-step explanation:
B
B. 14/18
C. 15/18
D. 27/36
E. 30/36
(This is multiple choice)
To solve the problem we need to know about fractions.
A fraction is a way to describe a part of a whole. such as the fraction can be described as 0.25.
Given to us
To bring the denominator, we need to take the LCM of the denominator, therefore,
we know that the LCM of 6 and 9 is 18. therefore,
Thus,
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Answer:
B and C
Step-by-step explanation:
First you have to find a common denominator which would be 18. Then you need to multiply the denominators to get to 18. 6x3 and 9x2. Now whatever you do to the bottom you have to do to the top. So you would mutiply 5x3 and 7x2. The fractions you are left with are, 14/18 and 15/18.
On a coordinate plane, a curve approaches x = negative 2 in quadrant 3, increases to a put of inflection at (0, 1), and then increases again and approaches x = 2.
On a coordinate plane, a straight line has a positive slope.
On a coordinate plane, a function has a line with positive slope that intersects with a line with a negative slope.
The graph that is an example of a cubic function is the one that approaches x = negative 2 in quadrant 3, increases to a point of inflection at (0, 1), and then increases again and approaches x = 2.
A polynomial function is a mathematical function that may be written as a sum of terms, where each term is made up of a variable raised to a non-negative integer power multiplied by a constant coefficient. The degree of the polynomial is the largest power of the variable in the function.
The graph that is an example of a cubic function is the one that approaches x = negative 2 in quadrant 3, increases to a point of inflection at (0, 1), and then increases again and approaches x = 2. This is because a cubic function is a polynomial function of degree three
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A.
linear model
B.
nonlinear model
b.1/3
c.5
d.15
Option: d is the correct answer.
d. 15
We are given a exponential function as:
We know that in general a exponential function is represented by:
where a is the initial amount and b represents a growth factor if it is strictly greater than 1 and a decay factor if 0<b<1
Hence, the value of the growth factor of the function is:
d. 15