Six come the 2nd power is another method of saying 6 with an exponent the 2. As soon as we use exponents, we multiply a number (the base) a certain variety of times. The exponent, i m sorry is 2 in this problem, tells united state how many times to multiply the base. The exponent is 2 and the base is 6. To discover the answer, us multiply the number 6 two times; 6*6=36. So, 6 to the second power is 36.

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$$f(n)=45\cdot\left(\frac45\right)^\large\,n-1$$**Complete the recursive formula of $$f(n)$$.**$$f(1)= \ \underline\;\;\;①\;\;\;$$$$f(n)=f(n-1)\cdot \ \underline\;\;\;②\;\;\;$$
$$f(n)=45\cdot\left(\frac45\right)^\large\,n-1$$**Complete the recursive formula of $$f(n)$$.**$$f(1)= \ \underline\;\;\;①\;\;\;$$$$f(n)=f(n-1)\cdot \ \underline\;\;\;②\;\;\;$$
System the masses is displayed in the number with masses & coefficients that friction indicated. Calculate; A The maximum worth of F because that which there is no slipping everywhere B The minimum value of F for which B slides onC C The minimum value of F because that which A slips ~ above a D no one of these
System the masses is displayed in the number with masses & coefficients of friction indicated. Calculate; A The maximum worth of F for which there is no slipping all over B The minimum worth of F because that which B slides onC C The minimum worth of F for which A slips on a D no one of these
The perimeter the an it is provided triangle is $$20.1\ cm$$. Uncover the political parties of the it is provided triangle.
The perimeter the an equilateral triangle is $$20.1\ cm$$. Find the sides of the it is intended triangle.
Find the equation that a line which is perpendicular come the line joining $$(4,2)$$ and also $$(3,5)$$ and cuts off an intercept of length $$3$$ devices on $$y$$ axis. A $$x-3y+9=0$$ B $$3x-y+6=0$$ C $$x-y+3=0$$ D no one of these
Find the equation the a line which is perpendicular to the line joining $$(4,2)$$ and $$(3,5)$$ and cuts off an intercept of size $$3$$ units on $$y$$ axis. A $$x-3y+9=0$$ B $$3x-y+6=0$$ C $$x-y+3=0$$ D none of these
Find the angel between aircraft $$3x+4y-z=8$$ and line $$\frac x-1 2 =\frac 2-y 7 =\frac 3z+6 12$$
Find the angel between plane $$3x+4y-z=8$$ and line $$\frac x-1 2 =\frac 2-y 7 =\frac 3z+6 12$$
Ravish has actually Rs. $$78,592$$ with him. He put an order because that purchasing $$39$$ radio sets in ~ Rs. $$1234$$ each. Just how much money will stay with that after the purchase?
Ravish has Rs. $$78,592$$ through him. He placed an order because that purchasing $$39$$ radio sets in ~ Rs. $$1234$$ each. Exactly how much money will stay with the after the purchase?
Potassium permanganaie is titrated versus ferrous ammonium sulphate in acidic medium, the identical mass that potassium permanganate is : A $$\cfrac \textmolecular mass3$$ B $$\cfrac \text molecule mass5$$ C $$\cfrac \textmolecular mass2$$ D $$\cfrac \textmolecular mass10$$
Potassium permanganaie is titrated against ferrous ammonium sulphate in acidic medium, the equivalent mass the potassium permanganate is : A $$\cfrac \textmolecular mass3$$ B $$\cfrac \text molecular mass5$$ C $$\cfrac \textmolecular mass2$$ D $$\cfrac \textmolecular mass10$$
the amount is even A $$\displaystyle \frac12$$ B $$\displaystyle \frac13$$ C $$\displaystyle \frac49$$ D $$\displaystyle \frac59$$
the sum is also A $$\displaystyle \frac12$$ B $$\displaystyle \frac13$$ C $$\displaystyle \frac49$$ D $$\displaystyle \frac59$$
x + 2y + 4 = 0 is a common tangent come $$y^2\, =\, 4x\, \ \&\, \ \displaystyle\fracx^24\,+\, \fracy^2b^2\,=\,1$$. Then the value of b and also the other usual tangent are offered by - A $$b\,=\, \sqrt3 ; x \,+\, 2y\,+\, 4\,=\, 0$$ B $$b\,=\,3 ; x \,+\, 2y\,+\, 4\,=\, 0$$ C $$b\,=\, \sqrt3 ; x \,+\, 2y\,-\, 4\,=\, 0$$ D $$b\,=\, \sqrt3 ; x \,-\, 2y\,-\, 4\,=\, 0$$

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x + 2y + 4 = 0 is a typical tangent to $$y^2\, =\, 4x\, \ \&\, \ \displaystyle\fracx^24\,+\, \fracy^2b^2\,=\,1$$. Climate the worth of b and the other usual tangent are offered by - A $$b\,=\, \sqrt3 ; x \,+\, 2y\,+\, 4\,=\, 0$$ B $$b\,=\,3 ; x \,+\, 2y\,+\, 4\,=\, 0$$ C $$b\,=\, \sqrt3 ; x \,+\, 2y\,-\, 4\,=\, 0$$ D $$b\,=\, \sqrt3 ; x \,-\, 2y\,-\, 4\,=\, 0$$