To find the speed limits, we can set variables for the minimum speed limit as ( m ) and the maximum speed limit as ( M ). Tony drove for 2 hours at the minimum speed, covering ( 2m ) miles, and for 3.5 hours at the maximum speed, covering ( 3.5M ) miles. The total distance Tony drove is given by the equation ( 2m + 3.5M = 355 ). Rae's distance isn't fully specified, so we cannot calculate her speed or distance without additional information.
In a parabola, the distance from any point on the curve to the focus is equal to the distance from that point to the directrix. If the distance from the green point on the parabola to the focus is 7, then the distance from the green point to the directrix is also 7. Therefore, the distance from the green point to the directrix is 7.
10
answer is 6
It is 9.
12 from lil J smokey
214 miles taking this route:Take I-65 NORTH from Bowling Green to I-265 GENE SNYDER FREEWAY - EAST off EXIT 125-A.Take I-265 around LOUISVILLE, on the GENE SNYDER FREEWAY, to I-71 NORTH to CINCINNATI off EXIT 35A.Take I-71 NORTH to CINCINNATI.
A freeway ramp meter is a traffic management device located at on-ramps to control the rate at which vehicles enter the freeway. It regulates the flow of traffic by controlling when vehicles can merge onto the freeway, helping to improve traffic flow and reduce congestion. Drivers must wait for a green light before proceeding onto the freeway.
There is no minimum distance between tee and green in golf, but most holes are at least 50 yards from the front tees.
In a parabola, the distance from any point on the curve to the focus is equal to the distance from that point to the directrix. If the distance from the green point on the parabola to the focus is 7, then the distance from the green point to the directrix is also 7. Therefore, the distance from the green point to the directrix is 7.
green machine
green
In a parabola, the distance from any point on the parabola to the focus is equal to the distance from that point to the directrix. Since the distance from the green point on the parabola to the focus is given as 9, the distance from the green point to the directrix is also 9. Thus, both distances are equal.
10
9
6
answer is 6
It is 9.