Calculator search results

$4$ $Q3$ Prove that the product of three consecutive positive integer is div $0$ $40$ For any positive integer $n,$ prove that $n^{3}-n$ divisible by $6.$ $2$ $5$ Prove that if a positive integer is of the form $6q+5,$ then it is of the

By ashat skoeld numbershould3\ $\left(\dfrac {3} {5}\right)b$ divided bo $9^{0t}\left(\dfrac {5} {3}\right)^{2}$ $-$ $n|m$

TEST $2\left($ (POLY $\left(ii\right)9x^{2}-25\left(i\right)$ $2$ 2 $1in4^{1}$ $Aa2-$ $4$ $44$

c Force vel i $1.2N$ $kg$ $ii$ $2.6N$ kg hat iii $800N$ %D $<N$ $N$ $14.5kg$ %3D $N$ nits $25kg$ %3D Z N d Work, energy, amount of heat i $2Nm$ %3D Ncm $i$ $50Ncm$ %D $Nm$ iii $120ky$ %3D J $N$ $40d$ %3D KJ $300w$ wh %3D kwh

Q.I. $△ABC≡△DEF,$ if $∠A=50^{°},∠E=60^{°}$ then ZC $1s:$ i) 50° ii) $60$ $.$ $i11\right)$ 70° iv 40° $Q.2$ The value of $\left(3+\sqrt{3} \right)\left(3-\sqrt{3} \right)is:$ i) 3 ii) 6 iii) iv) $6\sqrt{3} $ $Q.3$ The area of a triangle is $30cm^{2}.$ If its base is $12cm_{y}$ its height is : i) $10cm$ ii) $2.5cm$ iii) $15cm$ iv) $5cm$ $Q.4$ A line with two end points is called a $Q.5$ The degree of $5x^{3}+4\times 47x$ is