If string str1 = "forest" and string str2 = "school", then what is the value of str1.compareto(str2);?

1 answer:

8 0

This is an java command program. String 1 is stands for str1= '' forest '' accepted within quote marks. String 2 is stands for str1= '' school'' accepted within quote marks the command compareto will cause the output will display as shown below : str1.compareto(str2); when run this command we will get the output like this ; forest school ================================================== the model program is like this; { String str1 = " forest " ; String str2 = "school "; System.out.println(); System.out.println("String 1: " + str1); System.out.println("String 2: " + str2);

You might be interested in

A charity organization had to sale 18 tickets to their fundraiser Just to cover necessary production cost.They sold each ticket

Harman [31]

A charity organization had to sale 18 tickets to their fundraiser Just to cover necessary production cost.They sold each ticket for $45.Let y represent the net profit in dollars when they have sold x tickets

Which of the following information about the graph of the relationship is given?

Choose 1 answer:

Slope and x-intercept

Slope and y-intercept

Slope and a point that is not an intercept

x-intercept and y-intercept

y-intercept and a point that is not an intercept

Two points that are not intercepts

Answer:

A. Slope and x-intercept

Step-by-step explanation:

We are told that each Ticket cost $45 , so the number of ticket sold should be multiplied by the cost of 1 ticket , Also; we were informed that x tickets were sold, this implies that the amount will be $45 multiplied by x , which is $45x. To find the profit (y) , then we must find the cost of 18 tickets which will give us the cost price and then subtract it from the selling price ($45x).

NOW:

Given that :

a charity organization had to sell 18 tickets

and one ticket cost for $45

Then 18 tickets = $45 × 18 = $810

Let y represent the net profit in dollars when they have sold x tickets

So : y = 45 x - 810

Relating the above equation with equation of a straight line y = mx +c ,

where :

m and c = the numbers on the gradient line ; &

y = slope

x = intercept where the graph crosses y - axis