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4=1/2(-9.8)t^2
We move all terms to the left:
4-(1/2(-9.8)t^2)=0
Domain of the equation: 2(-9.8)t^2)!=0We multiply all the terms by the denominator
t∈R
-(1+4*2(-9.8)t^2)=0
We calculate terms in parentheses: -(1+4*2(-9.8)t^2), so:
1+4*2(-9.8)t^2
determiningTheFunctionDomain 4*2(-9.8)t^2+1
Wy multiply elements
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We use the square of the difference formula
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Back to the equation:
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| 18x-42=7x-37 | | -4b+8+6b-10=2b-10 | | 1x2=4 | | k-8=11. | | 8x+76+3−2x4−5x−22=32 | | -8/5*x=4/15 | | 11x-23=1(x+3)+10x-26 | | 2/3p+6=7/6 | | -4u+13u=5+6u=32 | | x=(x-1)/0.8 | | x=x-1/0.8 | | 2z2+3z−4=0 | | 15x-11=9x-89 | | v-7.16=3.91 | | (105-22k+k^2)-24=0 | | F(x)=x4-32x | | A=6x^2 | | (7-k)X(15-k)-24=0 | | 200m-75+53,625=55,825-150m | | 42=7(x+15) | | 5(z-4)=34 | | 8x-1/3+2x1/6+x-7/2=8+x | | 8c-25=15 | | 56-2f=42 | | 1/6x=40 | | 88/11x/10=80/x | | 15+x=29+x | | 4z/7+6=1 | | 4z/7-5=5 | | 7x+6-9=-12/3 | | 7x+6-9=-12/ | | 2f+3=19(f=4,8,16,5) |