Math, asked by Anonymous, 4 months ago

Mark reads at an average rate of 30 pages per hour and Mindy reads at an average rate of 40 pages per hour. If Mark starts reading a novel at 4:30 pm and Mindy begins reading the same novel at 5:20pm, at what time will they be reading the same page? Write your answer in 24 hour time.​

Answers

Answered by XxSANDHUxX
3

Mark reads at an average rate of 30 pages per hour,

while Mindy reads at an average rate of 40 pages per hour.

If Mark starts reading a novel at 4:30 pm,

and Mindy begins reading the same novel at 5:20 pm,

at what time will they be reading the same page?

---------------------

Mark DATA:

Rate = 30 page/hr = (1/2) page/minute

-----------

Mindy DATA:

Rate = 40 page/hr = (2/3) page/minute

-------------

Comment: From 4:30 to 5:20 is 50 minutes

In that time Mark has read 50(1/2) = 25 pages.

-----------

EQUATION:

Let the time it takes Mindy to catch up be "x" minutes

Pages read by Mindy = 25 pages + pages read by Mark

(2/3)x = 25 + (1/2)x

4x = 150 + 3x

x = 150 minutes

----------

150 minutes after 5:20 they will be on the same page.

That would be at 7:50

=================

Answered by pinky22267
2

Answer:

Mark reads at an average rate of 30 pages per hour,

while Mindy reads at an average rate of 40 pages per hour.

If Mark starts reading a novel at 4:30 pm,

and Mindy begins reading the same novel at 5:20 pm,

at what time will they be reading the same page?

---------------------

Mark DATA:

Rate = 30 page/hr = (1/2) page/minute

-----------

Mindy DATA:

Rate = 40 page/hr = (2/3) page/minute

-------------

Comment: From 4:30 to 5:20 is 50 minutes

In that time Mark has read 50(1/2) = 25 pages.

-----------

EQUATION:

Let the time it takes Mindy to catch up be "x" minutes

Pages read by Mindy = 25 pages + pages read by Mark

(2/3)x = 25 + (1/2)x

4x = 150 + 3x

x = 150 minutes

----------

150 minutes after 5:20 they will be on the same page.

That would be at 7:50

=================

Cheers,

Stan H.

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