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Korolek [52]
4 years ago
11

, list the first five terms of each sequence. f(n + 1) = −2f(n) + 8 and f(1) = 1 for n ≥ 1

Mathematics
1 answer:
svet-max [94.6K]4 years ago
7 0

Answer: 1, 7, 1, 7, 1.

Step-by-step explanation:

The given function :  f(n+1)=-2f(n)+8 and  f(1) = 1 for n ≥ 1

We put value of n=1,2,3,4 , we get

For n=1  , f(2)=f(1+1)=-2f(1)+8=-1(1)+8=-1+8=7

For n=2  , f(3)=f(2+1)=-2f(2)+8=-1(7)+8=1

For n=3  , f(4)=f(3+1)=-2f(3)+8=-1(1)+8=7

For n=4  , f(5)=f(4+1)=-2f(4)+8=-1(7)+8=1

Hence, the  first five terms of the given sequence are 1, 7, 1, 7, 1.

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x=-1/2

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Move -2x to the other side by adding 2x on both sides:

12x+8=2

Move 8 to the other side by subtracting  8 on both sides:

12x=-6

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A comparison of 2 numbers is called
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6 0
3 years ago
Ssignment
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Part a: The value of x is 33°

Part b: The measure of each base angle is 69°

Explanation:

It is given that the vertex angle of an isosceles triangle measures 42°.

The base angle in the triangle has a measure of (2x+3)^{\circ}

Part a: To determine the value of x

Since, in an isosceles triangle the base angles are always equal.

Thus, the three angles in an isosceles triangle add up to 180°

Hence, we have,

42+2x+3+2x+3=180

              42+4x+6=180

                     4x+48=180

                             4x=132

                               x=33^{\circ}

Thus, the value of x is 33°

Part b: To find the measure of each base angle.

Base angle = (2 x+3)^{\circ}

Substituting x=33^{\circ} , we get,

Base \ angle = (2(33)+3)^{\circ}

                  =(66+3)^{\circ}

                  =69^{\circ}

Thus, the measure of each base angle is 69°

6 0
4 years ago
Julie spends $5.46 at the store. Micah spends 5 times as much as Julie. Jeremy spends $6.69 more than Micah. How much money did
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Answer:

Julie spent $5.46. Micah spent $27.30. Jeremy spent $33.99.

Step-by-step explanation:

Julie spent $5.46

Micah spent 5 times more than Julie, so multiply $5.46 by 5, which totals $27.30.

Jeremy spent $6.69 more than Micah, so add $6.69 to $27.30 to equal $33.99.

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3 years ago
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