if s + y = b and y = z, which of the following must be true? s + z = b s + 2y = b + z s + y = z b + z = s + y
Since we know that \(\LARGE{y=z}\) that would mean that we would substitute \(\LARGE{y}\) as \(\LARGE{z}\) in the equation \(\Huge{s+y=b} \rightarrow {\color{red}{s+(z)=b}}\)
Thank you. Could you please help with one more question?
Sure ^^
David wants to buy 3 avacados and some apples. The price of 1 avocado is $1.50. The prices of apples is $1.00 per pound. David can spend less than $15. Write an inequality that represents the avacado and the number of pounds of apples (a) David can buy.
this being an algebra problem, I'd suggest you pick suitable letters to represent the # of pounds of avocados and that of apples that this guy can buy. For example, for the weight of the avocados, you could use the letter 'b " , and for the # of pounds of apples, the letter 'p.' Next, consider finding the unit price of a pound of avocados and the unit price of a pound of apples
How much would 1 lb of avoc. cost you? 1 lb of apples? Please respond here.
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