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Q: 1.2 10 -2 H 30 10?

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The vertex form is a(x - h) ² + k ....where (h,k) is the vertex -3x2 - x - 30 = -3(x2 + 1/3x + 10) . . . .now complete the square . . . . . . . . . . = -3[(x + 1/6))2 + 935/36] . . . and rearrange . . . . . . . . . .= -3(x + 1/6)2 - 2911/12

4.2857142857142857142857142857143 times or 42/7 times.

It is: (5*12)-2 = 58

11.15

5h means five times h - the times symbol is not written as it can be confused with a letter 'x': h = 12 → 5h - 2 = 5 x 12 - 2 = 60 - 2 = 58

Related questions

A=30, B=15, H=4 A=30, B=12, H=5 A=30, B=2, H=30 1/2 b x h= Area

The equation for the area of a triangle goes as followed: A = [(b)(h)]/2 A = Area b = base h = height Your known values are A = 30 h = 10 Unknown values b = ? Simply plug in your known values to find your unknown value: 30 = [(b)(10)]/2 (30)(2) = (b)(10) 60 = (b)(10) (60)/(10) = b b = 6

Area = 1/2 (Base) (Height) 120 = 1/2 (12) (H) 240 = (12) (H) H= 20 Check: Area = 1/2 (B) (H) 120 = 1/2 (12) (20) ? 120 = (12) (10) ? 120 = 120

First set up the equation: 2h+10=40 Then get the variable alone by subtracting 10 from each side: 2h=30 And continue by dividing both sides by two 2h=30 ______ 2 2 h=15 So your answer is h=15

The vertex form is a(x - h) ² + k ....where (h,k) is the vertex -3x2 - x - 30 = -3(x2 + 1/3x + 10) . . . .now complete the square . . . . . . . . . . = -3[(x + 1/6))2 + 935/36] . . . and rearrange . . . . . . . . . .= -3(x + 1/6)2 - 2911/12

Total surface area = 2*(L*W + W*H + H*L) = 2*(10*6 + 6*3 + 3*10) = 2*(60 + 18 + 30) = 2*108 = 216 square units.

First of all, it should be written as Mg(OH)2. There is 1 Mg, 2 O, and 2 H. Mg has 12 protons, O has 8 protons, and H has 1 proton. So, 12 + 2 x 8 + 2 x 1 = 30 protons.

NYPD Blue - 1993 The 3-H Club 12-9 was released on: USA: 30 November 2004 France: 10 January 2006 Finland: 12 November 2006

Homer H. Norton was born on 1896-12-30.

Phil H. Bucklew died on 1992-12-30.

E. H. Moore died on 1932-12-30.

The pH of a solution with a hydrogen ion concentration of 10^-12 M is 12. pH is calculated as -log[H+], where [H+] is the concentration of hydrogen ions in moles per liter. A hydrogen ion concentration of 10^-12 M corresponds to a pH of 12.