Question
$L.C.M.$ $(12,15)$=_______ $(15,1,60)$
✓
Answer
$60$
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
$\quad 2 k+1,3 k+3$ and $5 k-1$ are the consecutive terms of an AP then $k=\ldots \ldots \ldots . . . .(8,6,2)$
→In formula of median $M =l+\left(\frac{\frac{n}{2}-c f}{f}\right) \times h$ value $c f=\ldots \ldots \ldots .\left(\frac{n}{2}, f, c f\right)$
→The probability of an event which can occur sure is……….. This event is called………... (sure event, 1; 1, sure event; 0 , sure event)
Two lines are intersecting in one point, then this type of pair of linear equations is .............. . (inconsistent, consistent, infinity)
If the pair of linear equations $a_1 x+b_1 y+c_1=0$ and $a_2 x+b_2 y+c_2=0$ has unique solution then
$
\frac{y}{x}=\ldots \ldots . . . .\left(\frac{a_1 b_2-a_2 b_1}{1}, \frac{b_1 c_2-b_2 c_1}{a_1 b_2-a_2 b_1}, \frac{c_1 a_2-c_2 a_1}{b_1 c_2-b_2 c_1}\right)
$
→$
\frac{y}{x}=\ldots \ldots . . . .\left(\frac{a_1 b_2-a_2 b_1}{1}, \frac{b_1 c_2-b_2 c_1}{a_1 b_2-a_2 b_1}, \frac{c_1 a_2-c_2 a_1}{b_1 c_2-b_2 c_1}\right)
$
Value of $p(1)+p(-1)$ of the polynomial $x^3+2 x^2-x-2$ is $\ldots \ldots . .(2,1,0)$
→The probability of getting $5$ is thrown _______ on a balance die. $\left(\frac{1}{4}, \frac{1}{6}, \frac{5}{6}\right)$
→In $\sec \theta=-1$ then $\tan \theta=$………………... $(6,0,4)$
→$\sin ^2\left(\frac{x}{2}\right)+\cos ^2\left(\frac{x+30^{\circ}}{2}\right)=\tan 45^{\circ}$ then, $x=$ _______ $\left(30,45,60^{\circ}\right)$
→A square board is shown in the figure. The length of a large square is 1.5 times the length of a small square. An arrow throw on it. The probability that an arrow falls in a small square is…... $\left(\frac{2}{3}, \frac{9}{4}, \frac{4}{9}\right)$
→