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 \(b\,=\, \sqrt3 ; x \,-\, 2y\,-\, 4\,=\, 0\)