Answer:
findgreater(83, 71)
Step-by-step explanation:
Basically to call a function you do:
FunctionName()
sometimes, these functions have some parameters (engine1 and engine2) and you need to give some values to those (83, 71). When you faced a problem like this you'll put those values (83, 71) in the parentheses which are next to the functionname (as shown above).
FunctionName(Value1, Value2, ...)
Answer:
Value for x cannot be deduced
Step-by-step explanation:
To solve this question we will have to open the bracket first...we will solve using bodmas rule
1/2(10x+5)-3/2=2x+6+3x
Open the bracket
5x+5/2-3/2=2x+6+3x
Let's collect the like terms
5x-2x-3x=6-5/2+3/2
Lcm for the right side is 2
0=12-5+3/2
0=10/2
0=5
Therefore the value for x cannot be deduced due to the fact that x has been cancelled when solving
In this problem, we are asked to declare statements that describe the orders given as stated. In the first command, we are to define the element number of the element specified, which by, in this case, is oxygen. This is expressed: Element number = 8. Then we name the element that is element = oxygen. The third command specifies the atomic weight of the elementoxygen = 15.9994. For the last command, the expression is atomic weight = oxygen. It is important to arrange the commands in order so that the program that understands the data executes the orders well and translate them into output.
The answer to this question is x=8; y= -7
Area of the three equally sized stripes: A
A=(x+15)(x)(3)
A=3x(x+15)
A=3x^2+45x
One gallon of paint will cover an area of no more than 400 square feet: <=400
She only has half of a gallon of paint left:
1/2(400 square feet)=400/2=200 square feet
Inequality that could be used to find the maximum height, in feet, of each stripe:
A<=200
3x^2+45x<=200
Answer: 3x^2+45x <= 200
Could her stripes be 3' tall?
x=3→A=3(3)^2+45(3)=3(9)+135=27+135→A=162<200 Ok
Yes, her stripes could be 3' tall.
Answer: Yes
Could her stripes be 4' tall?
x=4→A=3(4)^2+45(4)=3(16)+180=48+180→A=228>200 No
No, her stripes couldn't be 4' tall.
Answer: No
