
Solution:
Given expression:

To solve this and find the value of y.
Let us first convert the mixed fraction into improper fraction.



Now, substitute this in the given expression.

Divide by 12 on both sides of the expression.


To reduce this expression, divide by 3 on both numerator and denominator.


Hence the answer is
.
Answer:
Mr. Porter's claim was not correct and it will be a 21% increment.
Step-by-step explanation:
The value of the house when Mr. Porter bought the house was d.
The present value of the house is given by d + 0.21d = 1.21d.
Hence, the increase in the value of the house is 0.21 d and the final value of the house is 1.21d.
So, if Mr. Porter claims that the value of his house has increased by 121%, then his claim is wrong. The increase in value is only by 0.21d i.e. by 21% and after this increment, the value becomes 1.21d i.e. 121%.
Therefore, his claim is not correct and it will be a 21% increment. (Answer)
Answer:
109
Step-by-step explanation:
Hopw it helps :).
All you have to do is divide 520 by 453.592. If you do this, your answer is 1.1464 pounds. If you have to round to hundredths, your answer is 1.15 pounds. If you have to round to tenths, your answer is 1.1 pounds.
1. D
2. B
3. A
Hope this help :)