The unit rate that corresponds to the proportional relationship shown in the given graph above is: 4/3 cm/s.
<h3>How to Find the Unit Rate of a Proportional Graph?</h3>
The unit rate of a proportional graph is determined using the formula below:
k = y/x, where x and y are coordinates of any point on the line.
Thus, to find the unit rate of a proportional graph, pick the coordinates of any point on the line and find k = y/x.
From the given graph, let's pick the indicated point on the line having the coordinates, (12,16). Find k:
Unit rate (k) = 16/12
Simplify
Unit rate (k) = 4/3
Therefore, the unit rate that corresponds to the proportional relationship shown in the given graph above is: 4/3 cm/s.
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Answer:
nCr = n! / (r!)(n-r!).
Step-by-step explanation:
That would be nCr = n! / (r!)(n-r!).
A quick way of working these out is as follows:
Take 7C4:
this is 7*6*5*4/4*3*2*1 Cancelling out the 4 and 3*2:
= 7*5
= 35.
15C12 = 15C(15-12)
= 15C3
= 15*14*13 / 3*2*1
= 5*7*13
= 455.
Answer:
Fraction: 21/40
Decimal: 0.525
Step-by-step explanation:
(-3/5) x (-7/8)
-0.6 x -0.875
= 21/40 OR 0.525
Hope this helps
-Amelia
Answer: 6 fewer than a number
<u>Answer:</u>
Bobby could make into 5 holes out of 50 holes in miniature golf .
<u>Step-by-step explanation:</u>
Bobby has experimental probability that he will make a hole-in-one on any hole of a miniature golf course is 10%, i.e. If there is a miniature golf of 100 holes bobby could make into 10 goals. Probability is<em> 10%</em> i.e.<em> 1/10</em>
According to question, Bobby plays 50 holes of miniature golf :
No. of goals he could make = ( No. of holes ) × probability<em>⇒ 50× (1/10) </em>
∴ No. of goals he could make <em>⇒</em><em> 5</em>
