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Enter the mathematical formula directly and click the "Next" button to get the calculation answer.
It supports mathematical functions (including trigonometric functions).
Current location：Mathematical operation > History of Mathematical Computation > Answer
Overview: 1 questions will be solved this time.Among them
☆1 arithmetic calculations
[1/1 Formula]
Work: Calculate the value of equation 1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1 .
Question type: Mathematical calculation
Solution:
1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1
=1+1/(1300×(339.105/2558.1×10^3+20)/(700-35))×((9900/700))^2×1
=1+1/(1300×152.561/(700-35))×((9900/700))^2×1
=1+1/(1300×152.561/665)×((9900/700))^2×1
=1+1/298.239549×((9900/700))^2×1
=1+1/298.239549×(14.142857)^2×1
=1+1/298.239549×14.142857^2×1
=1+1/298.239549×200.02040412244898×1
=1+0.003353×200.02040412244898×1
=1+0.670668×1
=1+0.670668
=1.670668
Answer:1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1=1.670668
☆1 arithmetic calculations
[1/1 Formula]
Work: Calculate the value of equation 1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1 .
Question type: Mathematical calculation
Solution:
1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1
=1+1/(1300×(339.105/2558.1×10^3+20)/(700-35))×((9900/700))^2×1
=1+1/(1300×152.561/(700-35))×((9900/700))^2×1
=1+1/(1300×152.561/665)×((9900/700))^2×1
=1+1/298.239549×((9900/700))^2×1
=1+1/298.239549×(14.142857)^2×1
=1+1/298.239549×14.142857^2×1
=1+1/298.239549×200.02040412244898×1
=1+0.003353×200.02040412244898×1
=1+0.670668×1
=1+0.670668
=1.670668
Answer:1+1/(1300×((140.625+122.5+75.98)/2558.1×10^3+20)/(700-35))×((9900/700))^2×1=1.670668