The scale factor from Figure A to Figure B is 1/2
<h3>What is the scale factor from Figure A to Figure B?</h3>
The given parameter is the figure.
On the figure, we have the following corresponding sides
Figure A = 6
Figure B = 3
The scale factor from Figure A to Figure B is calculated as:
Scale factor = Figure B/Figure A
So, we have:
Scale factor = 3/6
Evaluate
Scale factor = 1/2
Hence, the scale factor from Figure A to Figure B is 1/2
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First of all, thanks for using parentheses. Your doing so made the problem so much clearer than it would have been otherwise.
g(x) = -2 + √(1-x).
What's the domain of this function? Focus on √(1-x). Recall that the domain of the square root function is [0, infinity); in other words, the domain consists of the set of all real numbers equal to or greater than zero (0).
What's the domain of √(1-x)?
Borrowing the comments above, (1-x) must be ≥ 0.
Let's solve this inequality: Add x to both sides. We get 1 - x + x ≥ 0 + x.
Then x ≤ 1 is the domain of the given function.
C. length of 2 sides and a measurement of a included angle
Answer:a + b + c = 180 ( sum of angles in a triangle )
c + d = 180 ( adjacent angles are supplementary ), thus
a + b + c = c + d ( subtract c from both sides )
a + b = d
Step-by-step explanation: