The answers are A, C, A in the order they are listed
Hello and Good Morning/Afternoon!
<u>To determine whether a sequence is arithmetic or </u><u><em>geometric:</em></u>
⇒ must consider their definitions
- Arithmetic Sequence: sequences that go up by adding or subtracting a number
- Geometric Sequences: sequences that go up by multiplying or dividing a number
<u>Let's test out this sequence to see what kind of sequence it is</u>:
- Testing for arithemetic sequence
3 ⇒ 4, 3 + <u>1</u>
4 ⇒ 7, 4 + <u>3</u>
7 ⇒ 11, 7 + <u>4</u>
<u>NOT AN ARITHMETIC SEQUENCE</u>
<u />
- Testing for geometric sequence
3 ⇒ 4, 3 * (<u>4/3)</u>
4 ⇒ 7, 4 * (<u>7/4</u>)
7 ⇒ 11, 7 * (<u>11/7</u>)
<u>NOT AN GEOMETRIC SEQUENCE</u>
<u />
<u>Answer: Neither arithetic nor geometric</u>
<u></u>
Hopefully that helps!
Answer: g(-3) is 9 .
Step-by-step explanation:
So there are two functions and the first function says that to get the solution x has to be greater than 4 and -3 which is the input is not greater than 4 so you can't use that function to solve for g(-3).
using the second function , it says that x has to be less or equal to 4. And -3 is indeed less than 4 so you have to use the second function to solve for g(-3)
g(x) = -2x + 3 Input -3 and solve
g(-3) = -2(-3) + 3
g(-3) = 6 + 3
g(-3) = 9
Answer:
(-9.5, 6.75)
Step-by-step explanation:
I inputted both equations on the desmos website and they met at this point
