The correct question is
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ABCD is a rectangle. what is the length of the diagonals if AC= 3y/5 and BD= 3(y-4)see the figure attached to better understand the problem
we know that
</span><span>Given AC and BD are diagonals. In a rectangle diagonals are equal.
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Therefore AC = BD
=> 3y/5 = 3y - 4
=> 3y = 5(3y - 4)
=> 3y = 15y - 20
=> 12y = 20
=> y = 20/12 = 5/3
Therefore AC = 3y/5
= 3(5/3)/5
= 1 units
and BD = 3y - 4
= 3(5/3) - 4
= 5 - 4
= 1 units
the answer is
The length of each diagonal is 1 units
Answer:
21x-28
Step-by-step explanation:
you multiply 7 by 3 and 7 by 4 and bring down the x and subtraction sign
Answer:
Hello
Your sales tax is going to be $4.65 and your total price is $62.74.
The +k part of the function takes the original function and translates it straight up k units. It's as simple as that. If your function is the line f(x) = 3x, then the function f(x) = 3x + 4 moves that first function up 4 units.