Find the values of a through e that make these two relations inverses of each other. a = b = c = d = e = An image shows 2 tables
. The first table is a 2-column table with 5 rows. The first column is labeled x with entries negative 3.8, b, negative 1.4, negative 0.2, 1.0. The second column is labeled y with entries negative 3.1, 3.2, c, 4.4, 5.0. The second table is a 2-column table with 5 rows. The first column is labeled x with entries negative 3.1, 3.2, 1.7, d, 5.0. The second column is labeled y with entries a, negative 2.6, negative 1.4, negative 0.2, e.
2 answers:
Answer:
a = -3.8
b = -2.6
c = 1.7
d = 4.4
e = 1.0
Step-by-step explanation:
In the figure attached, the tables are shown.
In an inverse relationship, any point (x,y) in one table is transformed to (y,x) in the other one. For example, in Table A coordinate (1, 2) is present, then in Table B (the inverse), coordinate (2, 1) must be present.
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Question:
Evaluate the expressions 3x - 2 and 4x + 4 for the following values of x. When you have found the value for each expression, write a statement using <, >, or = that shows how the two values are related. a. x = 0 b. x = -6 c. x = 5 d. x = -2
Answer:
Part a:
Part b:
Part c:
Part d:
Explanation:
Part a: Substituting , we get,
The value of is less than
Thus,
Part b: Substituting , we get,
The value of and
are equal.
Thus,
Part c: Substituting , we get,
The value of is less than
Thus,
Part d: Substituting , we get,
The value of is less than
Thus,