Question
Solve the equation
Solve for p
Solve for t
Solve for v
p=0p=vt
Evaluate
tp×1×v×1×1=t2p2v2
Simplify
More Steps

Evaluate
tp×1×v×1×1
Multiply the terms
tpv×1
Calculate
tpv
tpv=t2p2v2
Rewrite the expression
tvp=t2v2p2
Cross multiply
vpt2=tv2p2
Simplify the equation
t2vp=tv2p2
Rewrite the expression
tvtp=tv×vp2
Evaluate
tp=vp2
Add or subtract both sides
tp−vp2=0
Factor the expression
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Evaluate
tp−vp2
Rewrite the expression
pt−pvp
Factor out p from the expression
p(t−vp)
p(t−vp)=0
When the product of factors equals 0,at least one factor is 0
p=0t−vp=0
Solution
More Steps

Evaluate
t−vp=0
Move the expression to the right-hand side and change its sign
−vp=0−t
Removing 0 doesn't change the value,so remove it from the expression
−vp=−t
Divide both sides
−v−vp=−v−t
Divide the numbers
p=−v−t
Divide the numbers
p=vt
p=0p=vt
Show Solution
