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Algebra Questions & Answers

Q:
Solve for \( y \) \[ \begin{array}{l}y+x=6\end{array} \]
Q:
24f \( \frac{\sqrt{14}}{\sqrt{-2}}-\frac{\sqrt{14}}{\sqrt{+2}}=a \sqrt{7}+b \sqrt{2} \), find the value of \( a \) and \( b \) where \( a \) and \( b \)
Q:
Solve for \( x \) \[ \frac{21}{x}=\frac{27}{x+2} \]
Q:
Solve the following proportion for \( y \). \[ \frac{13}{3}=\frac{8}{y} \] Round your answer to the nearest tenth.
Q:
What is the SAME: A NEW cell phone plan costs \( \$ 100 \) to start. Then there is a \$50 charge each month. Describe how the slope and y-intercept of this now plan would be the same and how it would be different What is DIFFERENT:
Q:
8.4. A NEW cell phone plan costs \( \$ 100 \) to start. Then there is a \( \$ 50 \) charge each month. Describe how the slope and \( y \)-intercept of this new plan would be the same and how it would be different. What is the SAME: What is DIFFERENT:
Q:
1 Algebra, Unit 2B, Practic Date: Oct \( 30 \quad 2024 \) 1) State whether each equation \( y=\frac{7}{2} x-9 \) Form of linestore intel Slone. \( 7 / 2 \)
Q:
Lashonda and David each opened a savings account today. Lashonda opened her account with a starting amount of \( \$ 180 \), and she is going to put in \( \$ 70 \) per month. David opened his account with no starting amount, and he is going to put in \( \$ 100 \) per month. Let \( x \) be the number of months after today. (a) For each account, write an expression for the amount of money in the account after \( x \) months. Amount of money in Lashonda's account (In dollars) \( =\square \) (b) Write an equation to show when the two accounts have the same amount of money. Check maney in David's account (in dollars) \( =\square \)
Q:
(a) For each account, write an expression for the amount of money in the account after \( x \) months. Amount of money in Lashonda's account (in dollars) = Amount of money in David's account (in dollars) (b) Write an equation to show when the two accounts have the same amount of money. \( \square \)
Q:
\( 4(w+1)+w=5(w-1)+9 \) \( w=\square \) All real numbers are solution

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