Answer:
The value of two numbers is x=49 and y=26 and the corresponding equation for the given condition is x +y =75
<u>Explanation:</u>
Given:
Sum of two numbers is 75
One number is 23 more than other
To find:
Frame the equation for the above condition and find the value of two numbers.
Solution:
From the given we know that the sum of two numbers is 75
Let x and y be the numbers, such that the equation is framed as
x +y =75
And we also know that one number is 23 more than other, so we can say either x or y has a greater one
Here I say x is 23 more than y such that,
x=23+y
Substitute the value of x in the equation and we know
x + y=75 and x=23+y we get,
23+y+y=75
23+2y=75
2y=75-23
2y=52
y=26
Since x=23+y as already stated we get as
x=23+26=49
Result:
Thus the equation for the above given conditions is x +y =75 and the values of two number is 49 and 26
<h3>Formula to fimd the 9th term:-</h3>
<h3>Where,</h3>
is the Nth term
is the first term of sequence
is the term to be found
is the common difference between terms
<h3>In our case,</h3>
<h3>Put the values,</h3>
Answer: $698.275
Step-by-step explanation:
$(775 x (85/100)) x 106/100
Put it on the calculator and the result that shows is $698.275.
Answer:
c
Step-by-step explanation:
