What is the answer to 11^{10}*15-11^{11}(x-5)=114^{10} ?

The answer to 11^{10}*15-11^{11}(x-5)=114^{10} is x=-(114^{10}-11^{10}*15)/(11^{11)}+5

Solve for x: 11^{10}*15-11^{11}(x-5)=114^{10}

The solution is x=-(114^{10}-11^{10}*15)/(11^{11)}+5

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1 1^{10} \cdot 15 - 1 1^{11} (x - 5) = 11 4^{10}

x = - \frac{11 4 ^{10} - 1 1 ^{10} \cdot 15}{1 1 ^{11}} + 5

Decimal

x = - 1299358448.26231 \dots

Solution steps

1 1^{10} \cdot 15 - 1 1^{11} (x - 5) = 11 4^{10}

Move

1 1^{10} \cdot 15

to the right side

- 1 1^{11} (x - 5) = 11 4^{10} - 1 1^{10} \cdot 15

Divide both sides by

- 1 1^{11}

x - 5 = - \frac{11 4 ^{10} - 1 1 ^{10} \cdot 15}{1 1 ^{11}}

Move

5

to the right side

x = - \frac{11 4 ^{10} - 1 1 ^{10} \cdot 15}{1 1 ^{11}} + 5

12 - 3 x = - 25

3 \cdot (x - 2)^{2} \cdot (x + 5) = 3 \cdot (x + 1)^{2} \cdot (x - 1) + 3

m = 12 j - r

2 (x + 15) - 3 x = x + 18

x = 11 + 8 + 289

What is the answer to 11^{10}*15-11^{11}(x-5)=114^{10} ?
The answer to 11^{10}*15-11^{11}(x-5)=114^{10} is x=-(114^{10}-11^{10}*15)/(11^{11)}+5
Solve for x: 11^{10}*15-11^{11}(x-5)=114^{10}
The solution is x=-(114^{10}-11^{10}*15)/(11^{11)}+5