Question

pattern in the night sky. it is often identified with a mythological figure.a. graph each point. then connect the points in alphabetical order to form a constellation.$a(-6, 2)$, $b(-4, 2.5)$, $c(-3, 2)$,$d(-1.5, 1.5)$, $e(-1, 0.5)$, $f(1, 0.5)$,$g(1.5, 2)$b. which constellation do the points resemble the big or the little dipper?from g to f) and a3. math on the spot give the coordinates of each point on the coordinate plane shown.$e(\square,\square)$, $f(\square,\square)$, $g(\square,\square)$

Explanation:

Step1: Identify given coordinates

Points: $A(-6, 2)$, $B(-4, 2.5)$, $C(-3, 2)$, $D(-1.5, 1.5)$, $E(-1, 0.5)$, $F(1, 0.5)$, $G(1.5, 2)$

Step2: Match to question 3 blanks

Extract coordinates for $E$, $F$, $G$ directly from the given list.

When plotting and connecting the points $A \to B \to C \to D \to E \to F \to G$, the shape matches the curved handle and bowl structure of the Little Dipper, as it is a smaller, shorter formation compared to the Big Dipper's longer handle and larger bowl.

Answer:

$E(-1, 0.5)$, $F(1, 0.5)$, $G(1.5, 2)$

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For part B (constellation identification):