Answer:
Lemons ( 27 ) = Cups ( 9 )
Cups ( 50) = Lemons (30)
<h2>Answer:</h2>
a) 20 will represent the set price of admission
b) 3 is the price of each ticket
c) x will be the total number of ticket bought
d) y will be the total amount of money spent.
<h2>Explanations:</h2>
The equation given is written in slope-intercept form of a line. The slope-intercept form is in the form y = mx +b
where
• m is the ,rate of change ,or slope
,
• b is the ,intercept, (constant)
Given the equation that represents the total amount of mney the hunter will spend expressed as y = 20 + 3x
a) Since 20 is a constant value, it is more like the initial price. Based on the question, 20 will represent the set price of admission.
b) 3 is the price of each ticket needed to go on the ride
c) x will be the total number of ticket bought for the rides
d) As mentioned earlier, y will be the total amount of money the hunter will spend for the ride including the admission price.
3 hours because 39 divided by 13 equals 3 and to check just do 13x3 and it will get you to 39. in conclusion edgar will have to do 3 hours of hard work to get $39
Answer:
35
Step-by-step explanation:
7 orchids can be lined as 7!. This means that for the first orchid of the line, you can select 7 options. When you place the first orchid, for the second option you can select among 6 since 1 orchid has already been placed. Similarly, for the 3rd orchid of the line, you have left 5 options. The sequence goes in this fashion and for 7 orchids, you have 7*6*5*4*3*2*1 possibilities. However, there is a restriction here. 3 of the orchids are white and 4 are levender. This means that it does not make a difference if we line 3 white orchids in an arbitrary order since it will seem the same from the outside. As a result, the options for lining the 7 orchids diminish. The reduction should eliminate the number of different lining within the same colors. Similar to 7! explanation above, 3 white orchids can be lined as 3! and 4 levender orchids can be lined as 4!. To eliminate these options, we divide all options by the restrictions. The result is:
= 35. [(7*6*5*4*3*2*1/(4*3*2*1*3*2*1)]