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rebelmaths

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Part 1:

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i) $\\var{numberlow[0]} \\times \\var{numberlow[1]} + \\var{numberlow[2]} = \\var{ans1}$

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ii) $\\var{numberlow[0]} \\times (\\var{numberlow[1]} + \\var{numberlow[2]}) = \\var{ans2}$

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iii) $\\var{num3b} - \\var{num3a} \\div \\var{numberlow[5]} = \\var{ans3}$

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iv) $\\var{numberlow[8]} + \\var{numberlow[4]} \\times (\\var{numberlow[3]} + \\var{numsq[0]}) = \\var{ans4}$

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v) $(\\var{numberlow[1]} + \\var{numberlow[7]}) \\times \\var{numberlow[8]} + \\var{numsq[1]} = \\var{ans5}$

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vi) $\\var{numberlow[6]} + \\var{numberlow[0]}^2 \\times \\var{numsq[0]} = \\var{ans6}$

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vii) $\\var{numberlow[4]} \\times \\var{numberlow[9]} - \\var{numsq1} \\div \\var{numberlow[2]} = \\var{ans7}$

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viii) $(\\var{numsq2[1]} - \\var{numsq[1]})^2 = \\var{ans8}$

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ix) $(\\var{numsq2[0]} - \\var{numsq[0]})^2 * \\var{numsq3} \\div \\var{numberlow[6]} = \\var{ans9}$

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x) $\\var{numsq2[1]} \\times \\var{numsq[0]}^2 - \\var{numsq4} \\div \\var{numberlow[3]} = \\var{ans10}$

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a) $(\\var{numberlow[0]}) \\cdot (\\var{numberlow[1]}) + (\\var{numberlow[2]})=$[[0]]

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b) $\\var{numberlow[7]} \\cdot [(\\var{numberlow[3]}) +( \\var{numberlow[6]})]=$[[1]]

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c) $\\var{num3b} - \\var{num3a} \\div (\\var{numberlow[5]})=$[[2]]

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d) $\\var{numberlow[8]} +( \\var{numberlow[4]}) \\cdot (\\var{numberlow[3]} + \\var{numsq[0]})=$[[3]]

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e)$[(\\var{numberlow[1]}) + (\\var{numberlow[7]})] \\cdot (\\var{numberlow[8]}) + \\var{numsq[1]}=$[[4]]

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f) $\\var{numberlow[6]} +\\var{numsq[0]}\\cdot(\\var{numberlow[0]})^2  =$[[5]]

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g) $(\\var{numberlow[4]}) \\cdot (\\var{numberlow[9]}) - (\\var{numsq1}) \\div (\\var{numberlow[2]})=$[[6]]

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h) $[(\\var{numsq2[1]}) - (\\var{numsq[1]})]^2=$[[7]]

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i) $[\\var{numsq2[0]} - (\\var{numsq[0]})]^2 \\cdot \\var{numsq3} \\div (\\var{numberlow[6]})=$[[8]]

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j) $\\var{numsq2[1]} \\cdot (\\var{numsq[0]})^2 - \\var{numsq4} \\div (\\var{numberlow[3]})=$[[9]]

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k) $-\\sqrt{\\var{kwadraat}}+(\\var{ngeh1})\\cdot(\\var{ngeh2})^0-(\\var{ngeh3})$=[[10]]

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