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Algebra Test - 10

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Algebra Test - 10
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  • Question 1
    1 / -0
    Which of the following equations has $$x = 2$$ as a solution?
    Solution
    (A) Putting $$x = 2$$ in $$x + 2$$, we get $$2 + 2 = 4\neq 5$$
    (B) Putting $$x = 2$$ in $$x - 2$$, we get $$2 - 2 = 0$$
    (C) Putting $$x = 2$$ in $$2x + 1$$, we get $$2\times 2 + 1 = 5\neq 0$$
    (D) Putting $$x = 2$$ in $$x + 3$$, we get $$2 + 3 = 5\neq 6$$
    Thus, the above conditions shows that $$x = 2$$ is the solution of $$x - 2 = 0$$ only.
  • Question 2
    1 / -0
    Which of these could be solved by using the sentence $$'A-5'$$?
    Solution
    (a) Age of Ishan$$=5A$$
    (b) Age of Rarun$$=A-5$$
    (c) Age of Aman$$=5A$$
    (d) Age of Geet $$=A+5$$
    Hence the correct answer is option B.
  • Question 3
    1 / -0
    Is this an equation $$21=z+11$$
    Solution
    $$21=z+11$$ is a equation
  • Question 4
    1 / -0
    The substraction of 3 from 2x is represent as 
    Solution
    Subtraction $$3$$ from $$2x=2x-3$$

  • Question 5
    1 / -0
    The subtraction of $$5$$ times of $$y$$ from $$x$$ is
    Solution
    According to question, $$5$$ times of $$y=5y$$
    Now, subtraction of $$5$$ times of $$y$$ from $$x$$ is written as $$x-5y$$
  • Question 6
    1 / -0
    In algebra, letters may stand for
    Solution
    In algebra, letters may stand for 'variables' or unknown quantities.
  • Question 7
    1 / -0
    $$x = 5, y = 2$$ is a solution of the linear equation
    Solution
    $$\textbf{Step 1: Check which of the equation passes through (5,2).}$$
      
                     $$\text{The solution should satisfy the appropriate equation.}$$
                     $$\text{So, let us investigate each option by substituting }x=5$$ & $$y=2$$

                     $$(A)$$      $$x+2y=7$$.
                     $$\text{L.H.S. }=5+2\times 2=9\neq$$ $$\text{R.H.S.}$$
                     $$ \therefore$$ $$\text{It is not the appropriate equation.}$$

                     $$(B)$$      $$5x+2y=7$$
                     $$\text{L.H.S. }=5\times 5+2\times 2=29\neq$$ $$\text{R.H.S.}$$
                     $$\therefore $$ $$\text{It is not the appropriate equation.}$$

                     $$(C)$$     $$x+y=7$$ 
                     $$\text{L.H.S. }=5+2=7=$$ $$\text{R.H.S}$$
                     $$\therefore$$ $$\text{It  is the appropriate equation.}$$

                     $$(D)$$     $$ 5x+y=7$$ 
                     $$\text{L.H.S. }=5\times 5+2=27\neq$$ $$\text{R.H.S.}$$
                     $$\therefore $$ $$\text{It is not the appropriate equation.}$$

    $$\textbf{Hence, option C is correct.}$$
  • Question 8
    1 / -0
    The algebraic expression for the statement "Product of $$x$$ and $$a $$ subtracted from the product of $$b$$ and $$y$$'' is 
    Solution
    Product of $$ b$$ and $$y$$ = $$by$$  ..... $$(1)$$
    Product of $$a$$ and $$x$$ = $$ax$$  .....$$(2)$$

    We need $$(1)$$ - $$(2)$$; wiz. $$by-ax$$

  • Question 9
    1 / -0
    Convert this statement in mathematical form.
    The number is $$8$$ greater than $$80.$$
    Solution
    Let the number be $$x$$. Here, the given statement is the number is $$8$$ greater than $$80$$.

    The word 'greater than' suggests addition. So, the verbal expression the number is $$8$$ greater than $$80$$ can be represented by the algebraic expression:

    $$x=80+8\\ \Rightarrow x-8=80$$

    Hence, the statement the number is $$8$$ greater than $$80$$ can be rewritten as $$x-8=80$$.
  • Question 10
    1 / -0
    $$6$$ more than twice the number is $$ 22$$. Express the statement in mathematical form.
    Solution
    Let the number be $$x.$$

    Twice the number $$=2x$$
    Six more than $$2x$$ will be $$6+2x.$$
    This is equal to $$22.$$

    Hence, the answer is $$6+2x=22.$$
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