What is the answer to 98000=x(1+(0.041)/(12))^{12*35} ?

The answer to 98000=x(1+(0.041)/(12))^{12*35} is x=(98000*12^{420})/(12.041^{420)}

Solve for x: 98000=x(1+(0.041)/(12))^{12*35}

The solution is x=(98000*12^{420})/(12.041^{420)}

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98000 = x (1 + \frac{0.041}{12})^{12 \cdot 35}

x = \frac{98000 \cdot 1 2 ^{420}}{12.04 1 ^{420}}

Solution steps

98000 = x (1 + \frac{0.041}{12})^{12 \cdot 35}

Switch sides

x (1 + \frac{0.041}{12})^{12 \cdot 35} = 98000

Simplify

(1 + \frac{0.041}{12})^{12 \cdot 35} : \frac{12.04 1 ^{420}}{1 2 ^{420}}

x \frac{12.04 1 ^{420}}{1 2 ^{420}} = 98000

Multiply both sides by

1 2^{420}

12.04 1^{420} x = 98000 \cdot 1 2^{420}

Divide both sides by

12.04 1^{420}

x = \frac{98000 \cdot 1 2 ^{420}}{12.04 1 ^{420}}

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What is the answer to 98000=x(1+(0.041)/(12))^{12*35} ?
The answer to 98000=x(1+(0.041)/(12))^{12*35} is x=(98000*12^{420})/(12.041^{420)}
Solve for x: 98000=x(1+(0.041)/(12))^{12*35}
The solution is x=(98000*12^{420})/(12.041^{420)}