Molly is converting 2 yards to millimeters. Will the number of millimeters be fewer than or greater than 2?(1 point)

Question

Responses

Greater than, because millimeters are smaller than yards.
Greater than, because millimeters are smaller than yards.

Greater than, because yards are smaller than millimeters.
Greater than, because yards are smaller than millimeters.

Fewer than, because millimeters are smaller than yards.
Fewer than, because millimeters are smaller than yards.

Fewer than, because 2 is a small number.

Answer 1

The correct response is:

Greater than, because millimeters are smaller than yards.

This is true because converting 2 yards to millimeters will result in a larger numerical value, as there are 1,000 millimeters in a meter and 1 yard is approximately 0.9144 meters. Thus, 2 yards will convert to a number greater than 2 when expressed in millimeters.

Answer 2

Build the equation that combines the functions b=5r+7and y=4b^3.

Answer 3

To combine the functions \( b = 5r + 7 \) and \( y = 4b^3 \), you will substitute the expression for \( b \) from the first equation into the second equation. Here’s how to do it step by step:

1. Start with the first equation: \[ b = 5r + 7 \]

2. Substitute \( b \) into the second equation \( y = 4b^3 \): \[ y = 4(5r + 7)^3 \]

Thus, the combined equation is: \[ y = 4(5r + 7)^3 \]

Answer 4

Build the equation that combines the functions b=5r+7and y=4b^2.

Answer 5

To combine the functions \( b = 5r + 7 \) and \( y = 4b^2 \), you will substitute the expression for \( b \) from the first equation into the second equation. Here’s how to do it step by step:

1. Start with the first equation: \[ b = 5r + 7 \]

2. Substitute \( b \) into the second equation \( y = 4b^2 \): \[ y = 4(5r + 7)^2 \]

Thus, the combined equation is: \[ y = 4(5r + 7)^2 \]