The size of a cell is typically found by capturing an image under a microscope then using software to measure its diameter. Two cells are measured using this method:

Cell D: 2, point, 4, 5, times, 10, to the power minus 32.45×10
−3
centimeters
Cell E: 5, point, 9, times, 10, to the power minus 45.9×10
−4
centimeters
What's the difference between the diameters of the two cells? Express your answer using standard notation

Answer
Attempt 1 out of 2

Standard Notation
Answer:
centimeters

Use Standard Notation to answer

To find the difference between the diameters of the two cells, we need to subtract the diameter of Cell E from the diameter of Cell D.

Cell D: 2.4 × 10^(-3) centimeters
Cell E: 5.9 × 10^(-4) centimeters

To subtract these numbers, we can convert them to the same power of 10.

Cell D: 0.24 × 10^(-2) centimeters (since 2.4 × 10^(-3) is equivalent to 0.24 × 10^(-2))
Cell E: 0.59 × 10^(-3) centimeters (since 5.9 × 10^(-4) is equivalent to 0.59 × 10^(-3))

Now we can subtract the two values:

0.24 × 10^(-2) - 0.59 × 10^(-3) = 0.24 × 10^(-2) - 0.059 × 10^(-2) = 0.181 × 10^(-2)

Finally, we can convert the result back to standard notation:

0.181 × 10^(-2) = 1.81 × 10^(-3) centimeters

Therefore, the difference between the diameters of the two cells is 1.81 × 10^(-3) centimeters.

The size of a cell is typically found by capturing an image under a microscope then using software to measure its diameter. Two cells are measured using this method:

Cell D: 2, point, 4, 5, times, 10, to the power minus 32.45×10
−3
centimeters
Cell E: 5, point, 9, times, 10, to the power minus 45.9×10
−4
centimeters
What's the difference between the diameters of the two cells? Express your answer using standard notation

Answer
Attempt 1 out of 2

Standard Notation
Answer:
centimeters

Provide the answer in standard notation

To find the difference between the diameters of the two cells, we need to subtract the diameter of Cell E from the diameter of Cell D.

Diameter of Cell D: 2.45 x 10^(-3) centimeters
Diameter of Cell E: 5.9 x 10^(-4) centimeters

To subtract these values, we need to convert them to the same power of 10.

Rearranging Cell D's diameter to match Cell E's power of 10:
2.45 x 10^(-3) = 24.5 x 10^(-4) centimeters

Now we can subtract the two values:

Difference = 24.5 x 10^(-4) - 5.9 x 10^(-4) centimeters
= (24.5 - 5.9) x 10^(-4) centimeters
= 18.6 x 10^(-4) centimeters

Finally, we can simplify and convert the result to standard notation:

18.6 x 10^(-4) = 0.186 x 10^(-3) centimeters
= 1.86 x 10^(-4) centimeters

Therefore, the difference between the diameters of the two cells is 1.86 x 10^(-4) centimeters.

give me the answer in Standard Notation

To find the difference between the diameters of the two cells, we subtract the diameter of Cell D from the diameter of Cell E.

Diameter of Cell D: 2.45 × 10^(-3) centimeters
Diameter of Cell E: 5.9 × 10^(-4) centimeters

Difference = Diameter of Cell E - Diameter of Cell D
Difference = 5.9 × 10^(-4) - 2.45 × 10^(-3)

To express the answer in standard notation, we need to simplify the scientific notation.

Difference = 5.9 × 10^(-4) - 2.45 × 10^(-3)
Difference = 0.00059 - 0.00245
Difference = -0.00186

Therefore, the difference between the diameters of the two cells is -0.00186 centimeters.

To find the difference between the diameters of the two cells in standard notation, we need to subtract the diameter of Cell E from the diameter of Cell D.

The diameter of Cell D is given as 2.4 × 10^(-3) centimeters.
The diameter of Cell E is given as 5.9 × 10^(-4) centimeters.

To subtract these numbers, we need to make sure the exponents are the same. In this case, we can convert the diameter of Cell E to scientific notation with the same exponent as Cell D:

5.9 × 10^(-4) centimeters = 0.059 × 10^(-3) centimeters

Now we can subtract the two diameters:

2.4 × 10^(-3) centimeters - 0.059 × 10^(-3) centimeters

= (2.4 - 0.059) × 10^(-3) centimeters

= 2.341 × 10^(-3) centimeters

Therefore, the difference between the diameters of the two cells in standard notation is 2.341 × 10^(-3) centimeters.